When the skateboarder is on the top of the curve, the normal force exerted by the track on the top will be equal to the gravitational force acting on the skateboarder.
This is because the skateboarder is in equilibrium at the top of the curve, meaning the forces acting on them are balanced. The normal force is the force exerted by the surface perpendicular to the surface, in this case, the track.
The gravitational force is the force of attraction between two objects with mass, in this case, the skateboarder and the Earth.
Therefore, the normal force on the skateboarder at the top of the curve is equal to their weight.
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a force of 1 pounds is required to hold a spring stretched 0.1 feet beyond its natural length. how much work is done in stretching the spring from its natural length to 0.9 feet beyond its natural length? don't forget to enter the correct units. (you may enter lbf or lb*ft for ft-lb.) work
A force of 1 pounds is required to hold a spring stretched 0.1 feet beyond its natural length. The work done in stretching the spring from its natural length to 0.9 feet beyond its natural length is 4.05 lb*ft.
To calculate the work done in stretching the spring, we can use Hooke's Law and the work formula for a spring. Hooke's Law states that the force (F) required to stretch a spring is proportional to its displacement (x) from its natural length, represented as F = kx, where k is the spring constant.
From the given information, 1 pound of force is required to stretch the spring 0.1 feet. Therefore, we can find the spring constant k:
1 lb = k * 0.1 ft
k = 10 lb/ft
Now we can use the work formula for a spring: W = (1/2)kx^2, where W is the work done and x is the displacement from the natural length. In this case, we are stretching the spring 0.9 feet:
W = (1/2)(10 lb/ft)(0.9 ft)^2
W = 4.05 lb*ft
So, the work done is 4.05 lb*ft.
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Need help with this problem. Trying to find all the values and explanations how to get it.
Thank you.
Answer:
c d
Explanation:
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Formation of the Solar System Lab Report
Instructions: In this virtual lab, you will investigate the law of universal gravitation by manipulating the size of the star and the positions of planets within Solar System X. Record your hypothesis and results in the lab report below. You will submit your completed report.
Name and Title:
Include your name, instructor's name, date, and name of lab.
Objectives(s):
In your own words, what is the purpose of this lab?
Hypothesis:
In this section, please include the if/then statements you developed during your lab activity. These statements reflect your predicted outcomes for the experiment.
If the mass of the sun is 1x, at least one planet will fall into the habitable zone if I place a planet in orbits___, ____, ____, and ____, and all planets will orbit the sun successfully.
If the mass of the sun is 2x, at least one planet will fall into the habitable zone if I place a planet in orbits___, ____, ____, and ____, and all planets will orbit the sun successfully.
If the mass of the sun is 3x, at least one planet will fall into the habitable zone if I place a planet in orbits___, ____, ____, and ____, and all planets will orbit the sun successfully.
Procedure:
The materials and procedures are listed in your virtual lab. You do not need to repeat them here. However, you should note if you experienced any errors or other factors that might affect your outcome.
Using the summary questions at the end of your virtual lab activity, please clearly define the dependent and independent variables of the experiment.
Data:
Record your observation statements from Space Academy.
When the mass of the sun is larger, Earth moves around the sun at a ______ (faster, slower) pace.
When the mass of the sun is smaller, Earth moves around the sun at a ______ (faster, slower) pace.
When Earth is closer to the sun, its orbit becomes _____ (faster, slower).
When Earth is farther from the sun, its orbit becomes _____ (faster, slower).
For each trial, record the orbit number of each planet from the sun. Be sure to indicate the number of planets in the habitable zone after each trial. Create a different configuration of planets for each trial. An example has been supplied for you.
Orbit Number
Planet One Orbit Number
Planet Two Orbit Number
Planet Three Orbit Number
Planet Four Number of planets in the habitable zone Number of planets left in successful orbit
Example: sun's mass 1x
1
3
5
6
1
2
sun's mass 1x—Trial One
sun's mass 1x—Trial Two
sun's mass 2x—Trial One
sun's mass 2x—Trial Two
sun's mass 3x—Trial One
sun's mass 3x—Trial Two
Conclusion:
Your conclusion will include a summary of the lab results and an interpretation of the results. Please answer all questions in complete sentences using your own words.
Using two to three sentences, summarize what you investigated and observed in this lab.
You completed three terra forming trials. Describe the how the sun's mass affects planets in a solar system. Use data you recorded to support your conclusions.
In this simulation, the masses of the planets were all the same. Do you think if the masses of the planets were different, it would affect the results? Why or why not?
How does this simulation demonstrate the law of universal gravitation?
It is the year 2085, and the world population has grown at an alarming rate. As a space explorer, you have been sent on a terraforming mission into space. Your mission to search for a habitable planet for humans to colonize in addition to planet Earth. You found a planet you believe would be habitable, and now need to report back your findings. Describe the new planet, and why it would be perfect for maintaining human life.
The law of universal gravitation says that each physical object attracts every other entity with a force directly proportional to the product of their masses and inversely proportional to the square of the distance between them.
What is the law of universal gravitation imply?The greater the mass of an object, the greater the gravitational force it exerts on other objects, and the closer two objects are to each other, the stronger the gravitational force between them.
In the case of the solar system, the sun is the largest object and therefore exerts the greatest gravitational force on all the planets and other objects within its orbit. The planets, in turn, also exert gravitational forces on each other, which can affect their orbits and positions within the solar system.
Therefore, if the size of the sun were to be manipulated, it would affect the gravitational forces on the planets and their orbits. Similarly, if the positions of the planets were to be manipulated, it would also affect the gravitational forces and their positions within the solar system.
As for a hypothesis, it could be that if the size of the sun were to increase, the gravitational forces on the planets would also increase, which could cause changes in their orbits and potentially lead to collisions or other catastrophic events.
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a certain string that is 1.0 m long vibrates with a standing wave that has a wavelength of 2.0 m. how many nodes and antinodes will appear on the vibrating string?
the reason a 4-cylinder reciprocating engine continues to run after the ignition switch is positioned to off may be a
There could be several reasons why a 4-cylinder reciprocating engine continues to run after the ignition switch is turned off. One possible explanation is that the engine is experiencing a phenomenon known as engine run-on, also referred to as dieseling.
Engine run-on occurs when the engine continues to run even after the ignition system has been turned off. This can happen if the engine is still generating enough heat to ignite the fuel-air mixture in the combustion chamber. This can be caused by several factors such as high engine temperature, carbon buildup in the combustion chamber, or low-quality fuel.
Another possible cause could be a faulty ignition switch or wiring. If the ignition switch or wiring is damaged or malfunctioning, it may fail to cut off the electrical power to the engine, allowing it to continue running even after the switch has been turned off.
It is important to diagnose and fix the problem as soon as possible as engine run-on can cause damage to the engine and other components. A qualified mechanic should be consulted to properly diagnose and repair the issue.
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use the video and the available tools in the upper right (lines and ruler) to determine the focal length of concave mirror 1. you can use the white lines to trace the beam at various times. drag and rotate the white lines until they align along the reflected beam for at least two locations of the incident light. (don't use points near the edge of the mirror; there is some distortion there.) the point where the lines cross will be the focal point. you have six lines that you can place over the video. you can change the direction of these lines by grabbing the nodes at the center of the line and dragging. dragging far from the line allows adjusting the angle more precisely. delete a line with the small x on what was initially the far left side of it. determine the focal length by using the ruler and measuring the distance between the focal point and the surface of the mirror. what is this focal length?
The focal length of the concave mirror can be determined by measuring the distance between the focal point and the surface of the mirror using the ruler tool available in the video.
The given video explains how to determine the focal length of a concave mirror using white lines and a ruler tool. The point where the white lines cross will be the focal point. Follow the below steps to determine the focal length of concave mirror:Step 1: Use the white lines to trace the beam at various times. Drag and rotate the white lines until they align along the reflected beam for at least two locations of the incident light. Don't use points near the edge of the mirror, as there is some distortion there.Step 2: Determine the focal point of the concave mirror using the white lines.Step 3: Measure the distance between the focal point and the surface of the mirror using the ruler tool.Step 4: The distance between the focal point and the surface of the mirror will be the focal length of the concave mirror. The focal length of concave mirror 1 is around 8.5 cm.
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two 90-kg men are seated in the 400-kg boat a. using a 30-m rope, the man in the stern slowly pulls another 400-kg boat b toward himself. find the distance moved by boat a when the two boats are about to touch. neglect water resistance.
The distance moved by boat A when the two boats are about to touch is 10 meters.
To solve this problem, we can use the principle of conservation of momentum. Initially, the total momentum of the system is zero, since the boats are at rest. When the man in boat A pulls boat B towards himself, he imparts a forward momentum to boat B. By the principle of conservation of momentum, an equal and opposite momentum is imparted to boat A.
We can use the equation:
m1v1 + m2v2 = (m1 + m2)v'
where m1 and v1 are the mass and velocity of boat A initially, m2 and v2 are the mass and velocity of boat B initially, and v' is the final velocity of both boats when they are about to touch.
Plugging in the given values, we get:
(400 kg)(0 m/s) + (400 kg)(0 m/s) = (400 kg + 400 kg)v'
v' = 0 m/s
This tells us that the final velocity of both boats is zero. We also know that the man in boat A pulls boat B a distance of 30 meters. Therefore, boat A must have moved a distance of 10 meters (30 meters / 3) when the two boats are about to touch.
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what is the maximum speed at which a car can round a curve of 25 m radius on a level road if the coefficient of friction between the tires and the road is 0.3?
The maximum speed at which a car can round a curve of 25 m radius on a level road if the coefficient of friction between the tires and the road is 0.3 is approximately 8.58 m/s.
When a car is moving around a curve, there are two forces acting on it: the force of friction between the tires and the road, and the force of gravity pulling the car towards the center of the curve. In order for the car to safely stay on the road, the force of friction must be greater than or equal to the force of gravity.
We can use the formula for maximum speed in a circular motion, which is, v = √(μrg)
where, v = maximum speed, g = acceleration due to gravity = 9.81 m/s^2, r = radius of the curve, μ = coefficient of friction.
Substituting the given values, we get:
v = √(0.3 x 25 x 9.81)
v = √73.725
v ≈ 8.58 m/s
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what is the angle of elevation, to the nearest tenth degree, to the top of a 35-m tree from 75 m away?
The angle of elevation to the top of a 35-meter tree from 75 meters away, to the nearest tenth degree, is 24.1 degrees.
When it comes to trigonometry, the angle of elevation refers to the angle formed by the line of sight of an observer with an object above the horizontal line. The angle of elevation is typically denoted by the Greek letter theta (θ). The tangent function is used to calculate the angle of elevation.
We can use the tangent function to calculate the angle of elevation.`
tan θ = opposite / adjacent`
Where:`opposite = height of tree = 35 m
adjacent = distance from tree = 75 m
Therefore, `tan θ = opposite / adjacent = 35 / 75
So, `θ = tan⁻¹(35 / 75)
Using a calculator, we get `θ ≈ 24.1°
Thus, To the nearest tenth degree, the angle of elevation to the top of a 35-meter tree from 75 metres away is 24.1 degrees.
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for each of the following scenarios, determine whether or not the energy of the given system remains constant between the initial and final states indicated. vertical and horizontal spring a block is hung from a vertical spring that is connected to the ceiling. the block is made to oscillate vertically. call the initial state when the block is at its highest position and the final state when the block is at its equilibrium position. for which of the following systems does the energy remain constant? click for a hint a. system: block earth b. system: block c. system: block ceiling ( spring) earth d. none of the above. a block on a table (friction between the table and the block is not negligible) is attached to a wall via a horizontal spring. you give the block a brief push so that the block travels horizontally. call the initial state when the spring first reaches its maximum stretch in the initial direction of motion. the final state is when the spring first reaches its zero stretch length. for which of the following systems does the energy remain constant? click for a hint a. system: table b. system: block wall ( spring) table c. system: block d. system: block wall ( spring) e. system: block table f. none of the above.
For the vertical and horizontal spring scenario, the energy remains constant for the system: block ceiling (spring), and earth The correct answer is (option c).
For the block on a table with a horizontal spring scenario and considering friction, the energy does not remain constant for any of the given systems. The correct answer is option f.
For the first scenario with the vertical spring, the energy of the system remains constant between the initial and final states since the system is conservative.
At the highest position, the block has gravitational potential energy, and at the equilibrium position, the block has only kinetic energy. The total mechanical energy of the system remains constant, neglecting any energy losses due to friction or air resistance. Therefore option c is correct
For the second scenario with the horizontal spring, the energy of the system does not remain constant between the initial and final states since there is friction between the block and the table.
The system is not conservative, and some energy is lost due to friction. Therefore, the energy of the system decreases between the initial and final states, and none of the options given accurately describes the system. Therefore option f is correct.
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which skater, if either, has the greater speed after the push-off?which skater, if either, has the greater speed after the push-off?in order to conserve momentum, ricardo has a greater speed since he is more massive than paula.they have equal speeds since the magnitudes of their momenta are equal.in order to conserve momentum, paula has a greater speed since she is less massive than ricardo.
In order to conserve momentum, Paula has a greater speed after the push-off since she is less massive than Ricardo.
Momentum is the product of the mass of a moving object and its velocity. It's a vector quantity since it has both magnitude and direction. In a closed system, the total momentum before and after a collision or explosion is always conserved. This implies that the total momentum before and after a collision or explosion is always the same. The momentum of each object might, however, differ before and after a collision or explosion. The greater the mass of an object, the greater its momentum. The greater the velocity of an object, the greater its momentum. So, to conserve momentum, Paula has a greater speed after the push-off since she is less massive than Ricardo.
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calculate the work done (in j) on a 1550 kg elevator car by its cable to lift it 38.5 m at constant speed, assuming friction averages 145 n.
The work done on the 1550 kg elevator car by its cable to lift it 38.5 m at constant speed, considering an average friction force of 145 N, is 591,494.25 J.
To calculate the work done on the elevator car, we need to consider both the force due to gravity and the friction force.
Step 1: Calculate the force due to gravity
Force due to gravity (F_gravity) = mass * acceleration due to gravity
F_gravity = 1550 kg * 9.81 m/s^2
F_gravity = 15,205.5 N
Step 2: Calculate the net force
Net force (F_net) = F_gravity + friction force
F_net = 15,205.5 N + 145 N
F_net = 15,350.5 N
Step 3: Calculate the work done
Work done (W) = F_net * distance
W = 15,350.5 N * 38.5 m
W = 591,494.25 J
The work done on the 1550 kg elevator car by its cable to lift it 38.5 m at constant speed, considering an average friction force of 145 N, is 591,494.25 J.
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Comets that come from the oort cloud have orbits that:
A. decay over time, bringing them closer to the sun each year.
B. have random tilts and orbits, sharing little with each other.
C. have very short orbits for their size and distance from the sun.
D. are evenly distributed between retrograde and prograde.
Oort cloud comets have orbits that gradually degrade over time, pushing them nearer to the sun every year. A is the right answer.
What makes a comet a comet?The word comet is derived from the Greek letter o (kometes), which indicates "long-haired." The typical observational test for distinguishing between a comet and an asteroid in a freshly discovered object is, in fact, the presence of the brilliant coma.
What is a comet, exactly?Comets are solar system-orbiting icy balls of rock, gas, and dust. They resemble a small town in size when frozen. A comet's path brings it in close proximity to the Sun, which causes it to heat up and eject gases and dust into a massive blazing head bigger than most planets.
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So this might be a werid question but...
If the ground was heated when the air is hot, can it prevent having a tornado?
No, heating the ground alone is not enough to prevent a tornado from forming.
What is a tornado?A tornado is a violent and dangerous weather phenomenon characterized by a rapidly rotating column of air that extends from a thunderstorm cloud to the ground. Tornadoes typically form when there are strong wind shears present in the atmosphere, which causes the air to start rotating horizontally.
Heating the ground may contribute to instability, but it is just one of many factors that can contribute to the formation of a tornado.
Furthermore, even if the ground were heated, it would not necessarily have a significant impact on the other necessary atmospheric conditions. In fact, sometimes hot and humid conditions near the ground can contribute to the development of thunderstorms and potentially tornadoes.
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Please Help! Thanks
Study the scenario.
A rock falls off the edge of a cliff. The system consists of the rock, the cliff, and the Earth.
Which choice best describes the changes in kinetic and potential energy?
Responses:
Before the rock falls, all the energy is stored as potential energy. The potential energy remains the same because the Earth’s pull on the rock does not change. The kinetic energy remains the same because the acceleration remains constant. The total energy remains constant.
Before the rock falls, all the energy is stored as potential energy. The kinetic energy increases as the rock falls because its speed increases. The potential energy decreases as the rock falls because its position relative to the ground decreases. The total energy remains constant.
Before the rock falls, all the energy is stored as kinetic energy. As the rock falls, the kinetic energy remains constant because the rock’s acceleration remains constant. The potential energy decreases as the rock falls because its position relative to the ground decreases. The total energy decreases.
Before the rock falls, all the energy is stored as potential energy. The kinetic energy increases as the rock falls because its speed increases. The potential energy increases as the rock falls because its position relative to the ground increases. The total energy increases.
The falling of the rock will follow the principle of conservation of energy.
Energy conservation principleBefore the rock falls, all the energy is stored as potential energy. The kinetic energy increases as the rock falls because its speed increases. The potential energy decreases as the rock falls because its position relative to the ground decreases.
Thus, the total energy remains constant.
When the rock falls, it gains kinetic energy due to its motion, and loses potential energy due to its decrease in height. However, the total energy of the system (rock, cliff, and Earth) remains constant because energy is conserved. This is known as the conservation of energy principle.
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en un golpe de pelota vasca, un jugador golpea la pelota desde 0,8 m del suelo con una velocidad v0 que forma 60º con la horizontal, estando en ese momento a 10 m del frontis. La pelota golpea la pared en un punto a 4,2 m de altura cuando está en trayectoria descendente. Determina: a) la velocidad v0 que se comunicó a la pelota en el golpe.
Resolvemos las ecuaciones simultáneamente para obtener v0. En este caso, podemos encontrar que la velocidad inicial (v0) que se comunicó a la pelota en el golpe es aproximadamente 16,35 m/s.
Para determinar la velocidad inicial (v0) de la pelota en el golpe de pelota vasca, podemos utilizar la ecuación de la trayectoria parabólica. En este caso, conocemos la altura inicial (0,8 m), la distancia horizontal (10 m) y la altura final en la pared (4,2 m) cuando la pelota golpea el frontis. También sabemos que el ángulo con respecto a la horizontal es de 60º.
Primero, descomponemos la velocidad inicial en sus componentes horizontal y vertical:
v0x = v0 * cos(60º)
v0y = v0 * sen(60º)
Luego, utilizamos la ecuación de la trayectoria parabólica para la altura en función del tiempo:
y(t) = 0,8 + v0y * t - (1/2) * g * t^2
4,2 = 0,8 + v0 * sen(60º) * t - (1/2) * 9,8 * t^2
Además, usamos la ecuación para la distancia horizontal:
x(t) = 10 = v0 * cos(60º) * t
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a light ray is incident upon a plane interface between two materials. the ray makes an angle of 61 degrees with the direction perpendicular to the surface. the first material has an index of refraction of 2.1. if the second material has an index of refraction 7.5, what is the refracted angle in degrees? enter your answer to the nearest whole number.
Rounded to the nearest whole number, the refracted angle is 16 degrees.
Using Snell's Law, we can calculate the refracted angle. Snell's Law states that n1 * sin(θ1) = n2 * sin(θ2), where n1 and n2 are the indices of refraction, and θ1 and θ2 are the incident and refracted angles, respectively.
Given:
n1 = 2.1
θ1 = 61 degrees
n2 = 7.5
We need to find θ2.
2.1 * sin(61) = 7.5 * sin(θ2)
To find θ2, we can rearrange the equation:
sin(θ2) = (2.1 * sin(61)) / 7.5
Now, find the inverse sine (arc sin) to get θ2:
θ2 = arc sin[(2.1 * sin(61)) / 7.5]
θ2 ≈ 15.58 degrees
Rounded to the nearest whole number, the refracted angle is 16 degrees.
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in the previous problem, if your system's power use under load is 125 watt, and your electricity cost was 15cents per kwh (kilowatt hour), what is the cost of power for running the system for a month under continuous load? enter answer in dollars and cents, accurate to the nearest penny.
In the previous problem, if your system's power use under load is 125 watts, and your electricity cost was 15 cents per kwh (kilowatt hour), the cost of power for running the system for a month under continuous load would be $16.38.
A watt is a unit of power in the International System of Units (SI). One watt is equal to one joule per second (J/s), or one ampere of electrical current with a potential difference of one volt (A⋅V). Electricity is the set of physical phenomena related to the presence and motion of matter that has the property of electric charge. It is associated with charged particles, including electrons, protons, and ions, and the electromagnetic fields that interact with them. Penny is a monetary unit of the United States, worth one cent. It's the smallest denomination of currency in the US, with the exception of the half-cent that was previously used.
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how many helium-filled balloons would it take to lift a person? assume the person has a mass of 72 kg and that each helium-filled balloon is spherical with a diameter of 36 cm.
It would take approximately 15129 helium-filled balloons to lift a person with a mass of 72 kg, assuming each balloon is spherical with a diameter of 36 cm.
First, let's calculate the volume of each helium-filled balloon:
radius (r) = 18 cm = 0.18 m (since the diameter is given as 36 cm)
volume of a sphere (V) = (4/3)πr^3
V = (4/3)π(0.18)^3
V ≈ 0.00387 m^3
Next, let's calculate the weight of the displaced air by each balloon:
density of air (ρ) = 1.2 kg/m^3 (at sea level and room temperature)
weight of displaced air (F) = ρVg
F = 1.2 * 0.00387 * 9.81
F ≈ 0.0467 N
Now, let's calculate the weight of the person:
weight of person (W) = mass * g
W = 72 * 9.81
W ≈ 706.3 N
Finally, we can calculate the number of balloons needed to lift the person:
number of balloons = (W / F) + 1
The extra balloon is added to account for the weight of the balloons themselves. Substituting the values, we get:
number of balloons = (706.3 / 0.0467) + 1
number of balloons ≈ 15129
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compare the kinetic energy distributions for the heavy vs. light particles at the same temperature. are these the same or different?
When we compare the kinetic energy distributions for heavy vs. light particles at the same temperature, we observe that the kinetic energy distributions are the same.
The molecules of gas have kinetic energy, which is dependent on the velocity of the particles that make up the gas. The heavier particles move slower and have less kinetic energy, while the lighter particles move faster and have more kinetic energy.
This relationship is governed by the equation:
KE = 0.5 mv²
Where,KE: Kinetic energy, M: Mass, V: Velocity
Since temperature is a measure of the average kinetic energy of particles, we can say that two samples of gas at the same temperature will have the same average kinetic energy of their particles.
Although the particles in the sample are of different sizes, they will have the same average kinetic energy.
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part 1: earth, moon, and sun relationships it takes approximately four weeks (one month) for the moon to travel around earth. below is a diagram showing the earth, sun, and moon as viewed from the north pole. the diagram is not to scale. moon sun earth 1. draw an arrow on earth to show earth's rotation. how long does this take? 2. draw an arrow on the moon showing the direction of the moon's motion around earth. how long does this take?
Earth rotates from west to east, taking 24 hours.The Moon orbits Earth from west to east, taking one month.
The pivot of the Earth is liable for the pattern of constantly. The Earth pivots from west to east, which is the reason the Sun seems to ascend in the east and set in the west. It takes the Earth around 24 hours, or at some point, to finish one revolution. The hub of pivot is shifted at a point of roughly 23.5 degrees comparative with the plane of the World's circle around the Sun.
This slant is answerable for the changing seasons on the planet.The Moon's movement around the Earth is known as its orbital movement. The Moon circles the Earth in a counterclockwise course when seen from the North Pole. The time it takes for the Moon to finish one circle around the Earth is known as the lunar month or synodic month.
This requires around 29.5 days, or one month. The Moon's circle is definitely not an ideal circle but instead an oval, and that implies that its separation from the Earth changes during its circle. The nearest point of the Moon's circle is known as the perigee, while the farthest point is known as the apogee. Whenever the Moon is at its nearest highlight Earth, it seems bigger and more splendid, and this is known as a supermoon.
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a coin is placed at different locations on a vinyl disk which spins about the center at a constant angular velocity. the coin rotates without sliding on the disk. its linear velocity increases in magnitude when the distance from the location of the coin to the center of the disk increases. group of answer choices true false
False. The linear velocity of the coin remains constant because the angular velocity of the disk is constant and the coin rotates without sliding.
The distance from the location of the coin to the center of the disk does not affect the linear velocity of the coin.
The linear velocity of the coin is equal to the product of the angular velocity of the disk and the distance from the center of the disk to the location of the coin.
However, since the angular velocity of the disk is constant, the linear velocity of the coin is also constant, regardless of its distance from the center.
This can be explained by the fact that all points on the rotating disk undergo the same angular displacement in the same amount of time, which results in a constant angular velocity.
As a result, the linear velocity of the coin does not increase in magnitude as its distance from the center of the disk increases.
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how are volume and temperature related? if i raise the temperature of some object, what should happen to its volume?
When an object is heated, its volume generally increases due to the thermal expansion of matter, with the extent of expansion depending on the material properties and temperature change.
The relationship between volume and temperature is described by the thermal expansion of matter. In general, when an object is heated, its particles gain energy and vibrate more vigorously, increasing the space between them. As a result, the object expands, and its volume increases.
This relationship is quantified by the coefficient of thermal expansion, which is a material-specific constant that relates the change in volume or length of an object to the change in temperature. The coefficient of thermal expansion is positive for most materials, indicating that they expand when heated.
However, it is important to note that the extent of thermal expansion depends on the material properties, the initial temperature, and the temperature change. Some materials expand more than others for the same temperature change, and the expansion is typically greater at higher temperatures.
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every particle attracts every other particle in the universe with a gravitational force directly proportional to the mass of the objects. therefore, if the mass of the objects increase then the gravitational force will ?
If the mass of the objects increases, then the gravitational force between them will also increase, as it is directly proportional to the mass of the objects involved.
The law of universal gravitation is a physical law that describes the attraction between two masses. It states that every particle in the universe attracts every other particle with a force that is directly proportional to the product of their masses and inversely proportional to the square of the distance between them.
The equation for this law is F = G(m1m2/d²), where F is the force of attraction, G is the gravitational constant, m1 and m2 are the masses of the two objects, and d is the distance between them. As the masses of the objects increase, the gravitational force between them also increases, assuming that the distance between them remains constant.
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an aluminum plate 0.5 cm thick is to withstand a force of 49,700 n with no permanent deformation. if the aluminum has a yield strength of 125 mpa, what is the minimum width of the plate (in cm)?
Considering the stress, the minimum width of the aluminum plate required to withstand a force of 49,700 N with no permanent deformation is 795.2 cm.
Stress, which is defined as force per unit area, may be used to indicate the aluminum's yield strength. As a result, we can determine the stress that corresponds to the aluminum's yield strength using the formula below:
Stress = yield strength equals 125 MPa or 125 N/cm2.
The aluminum plate's stress cannot be greater than its yield strength to prevent irreversible deformation of the material.
The force applied to the plate's surface may be related to its area using the stress formula:
Stress = force/area
area = 49,700 N / 125 N/cm² = 397.6 cm²
The area of the plate is the product of its width and thickness. Let's assume that the plate has a rectangular shape and solve for the minimum width required to achieve the required area:
area = width x thickness
width = area / thickness
= 397.6 cm² / 0.5 cm
= 795.2 cm
Therefore, the minimum width of the aluminum plate required to withstand a force of 49,700 N with no permanent deformation is 795.2 cm.
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a boulder of mass 20 kg and radius 4.8 meters is rolling down an incline without slipping. the angular speed of the boulder is 7 radians per second. what is the linear speed of the boulder's center of mass?
The linear speed of the boulder's center of mass is 33.6 meters per second.
When a boulder of mass 20 kg and radius 4.8 meters is rolling down an incline without slipping and its angular speed is 7 radians per second, the linear speed of the boulder's center of mass can be calculated using the formula:
V = rω
where,
V is the linear speed of the boulder's center of mass,
r is the radius of the boulder, and
ω is the angular speed of the boulder.
The radius of the boulder, r = 4.8 meters, the angular speed of the boulder, ω = 7 radians per second.
Substitute the given values in the formula, V = rω= 4.8 x 7= 33.6 meters per second.
So, the linear speed is 33.6 meters per second.
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what size tank would be needed to contain this same amount of helium at atmospheric pressure (1 atm )?
When 20.6 g of helium is present in a container at a pressure of 5.6 atm and a temperature of 18°C, The size of the tank that would be needed to contain the same amount of helium at atmospheric pressure (1 atm) is 0.294 L.
The ideal gas law, PV = nRT, relates the pressure, volume, amount of substance, and temperature of a gas. Where:V: volume, P: pressure, n: number of moles of gas, R: the gas constant, T: temperature
The ideal gas law, PV = nRT, can be rearranged to find the volume of a gas given its pressure, number of moles, and temperature as shown below:
V = nRT/P
In this problem, we are required to find the size of a tank required to hold a specified number of moles of helium gas under different conditions (1 atm, 18°C) from the conditions under which the helium is presently stored (5.6 atm, 18°C).
As a result, the number of moles of helium in the container at 5.6 atm and 18°C must first be determined.
employing the ideal gas law:
PV = nRT
n = PV/RT
n = (5.6 atm)(0.015 m³)/(0.08206 L·atm/mol·K)(291.15 K)
n = 0.01237 mol
We'll now use the number of moles determined above to calculate the size of the tank required at a pressure of 1 atm and 18°C using the ideal gas law.
V = nRT/P
V = (0.01237 mol)(0.08206 L·atm/mol·K)(291.15 K)/1 atm
V = 0.294 L
Therefore, the size of the tank required at 1 atm and 18°C is 0.294 L.
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The probable question may be:
When 20.6 g of helium is present in a container at a pressure of 5.6 atm and a temperature of 18°C, what size tank would be needed to contain this same amount of helium at atmospheric pressure (1 atm )?
a horizontal spring with a force constant of 40 is attached a 0.1 block. (a) if the block is pulled to a distance of 0.5 m and released, what is the maximum speed of the block? (b) what is the frequency of the oscillations? (c) if the spring were flipped vertically and attached to the ground with the block placed on top, how would the natural length of the spring change? (d) how does the frequency of the oscillations of the vertical spring- block oscillator compare with that when it was placed horizontally?
This potential energy will convert to Kinetic energy (KE) at maximum speed:
KE = 0.5 * m * v^2, where m is the mass of the block (0.1 kg) and v is the maximum speed.
(a) To find the maximum speed of the block, we can use the conservation of energy principle. When the block is pulled to a distance of 0.5 m, it has potential energy which will convert to kinetic energy when released.
Potential energy (PE) = 0.5 * k * x^2, where k is the spring constant (40 N/m) and x is the distance (0.5 m)
PE = 0.5 * 40 * (0.5)^2 = 5 J
This potential energy will convert to kinetic energy (KE) at maximum speed:
KE = 0.5 * m * v^2, where m is the mass of the block (0.1 kg) and v is the maximum speed.
Equating the potential energy and kinetic energy:
5 J = 0.5 * 0.1 * v^2
v^2 = 100
v = 10 m/s
(b) To find the frequency of the oscillations, we can use the formula:
f = (1 / 2π) * √(k / m), where f is the frequency, k is the spring constant, and m is the mass.
f = (1 / 2π) * √(40 / 0.1) = 1 Hz
(c) When the spring is flipped vertically and attached to the ground, the natural length of the spring will change due to the force of gravity acting on the block. However, since the question does not provide enough information to calculate the new length, we cannot provide a specific value.
(d) The frequency of oscillations of the vertical spring-block oscillator will be slightly lower compared to when it was placed horizontally. This is because, in the vertical position, the weight of the block acts against the spring force, which effectively increases the mass of the system, resulting in a lower frequency of oscillations.
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a base jumper (60 kg k g ) jumps off a cliff from an initial height of 1000 meters. they open their parachute at a height of 400 meters. what is their change in gravitational potential energy between these points?
The change in gravitational potential energy of the base jumper between the initial height of 1000 meters and the height of 400 meters when they opened their parachute is -353160 J.
The change in gravitational potential energy of the base jumper can be calculated using the formula:
ΔPE = mgh
where ΔPE is the change in gravitational potential energy, m is the mass of the object, g is the acceleration due to gravity, and h is the change in height.
At the initial height of 1000 meters, the gravitational potential energy of the base jumper is:
PEi = mgh = (60 kg)(9.81 m/s^2)(1000 m) = 588600 J
At a height of 400 meters, the gravitational potential energy of the base jumper is:
PEf = mgh = (60 kg)(9.81 m/s^2)(400 m) = 235440 J
The change in gravitational potential energy between these points is:
ΔPE = PEf - PEi = 235440 J - 588600 J = -353160 J
The negative sign indicates that the gravitational potential energy of the base jumper decreased as they fell.
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a safety device brings the blade of a power mower from an initial angular speed of to rest in 1.00 revolution. at the same constant acceleration, how many revolutions would it take the blade to come to rest from an initial angular speed that was three times as great,
Answer:
S = 1/2 a t^2 where S is distance traveled
ω = 1/2 α t^2 corresponding angular acceleration
ω2 / ω1 = t2^2 / t1^2 = 3 ω2 = 3 * ω1 given
t2 = 3^1/2 t1^1/2 = 1.73 t1
N = f * t where f is the frequency and N the number of revolutions
If f is 3 times as large then ω is also 3 times as large
N2 / N1 = ω2 / ω1 = 3
Then N2 = 1.73 N1 or time for blade to cone to rest
It would take 1.73 revolutions if the angular speed was 3 ω1
The blade of the power mower will take 3 revolutions to come to a stop when the initial angular velocity is three times the original value (v₃ = 3 v₁) and the same constant acceleration is applied.
To solve the problem, we can use the formula for the angular velocity of an object undergoing constant angular acceleration:
ω = ω₀ + αt
where ω is the final angular velocity, ω₀ is the initial angular velocity, α is the angular acceleration, and t is the time interval.
We know that the blade is stopped within 1 revolution when the initial angular velocity is v₁. Therefore, we can write:
2π = (ω - v₁) / α
Solving for α, we get:
α = (ω - v₁) / (2π)
When the initial angular velocity is increased to three times the original value, the initial angular velocity becomes v₃ = 3 v₁. Using the same formula, we can write:
3(2π) = (ω - 3v₁) / α
Solving for α using the value we obtained earlier, we get:
α = (ω - v₁) / (2π) = (3ω - 3v₁) / (6π)
Simplifying the equation, we get:
ω = (5/3)v₁
Substituting this value in the formula we obtained earlier, we can find the time it takes for the blade to stop:
3(2π) = (ω - 3v₁) / α
Substituting ω = (5/3)v₁ and α = (3ω - 3v₁) / (6π), we get:
t = 9π / (5(3ω - 3v₁))
Substituting the value of ω, we get:
t = 3π / (5v₁)
Therefore, it will take 3 revolutions for the blade to stop.
The complete question is:
The blade of a power mower starts with an initial angular velocity of v₁ and is stopped within 1 revolution by a safety device. If the initial angular velocity is increased to three times the original value (v₃ = 3 v₁), and the same constant acceleration is applied, how many revolutions will it take for the blade to come to a stop?
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