The heat in the office is on whenever the temperature drops below 15C. Therefore, all temperatures less than 15C will turn the heat on.
The set of all temperatures that will turn the heat on can be represented mathematically using inequalities.
Let T be the temperature in Celsius.
The inequality T < 15 represents all temperatures that are less than 15C. Therefore, the set of all temperatures that will turn the heat on is given by:
{ T | T < 15 }
This set can be read as "the set of all T such that T is less than 15." This means that any temperature below 15C will turn the heat on.
For example, if the temperature is 14C, then the heat will be on because 14C is less than 15C. If the temperature is 10C, then the heat will also be on because 10C is less than 15C. However, if the temperature is 15C or higher, then the heat will not be on because 15C is not less than 15C.
In summary, the heat in the office will be on whenever the temperature drops below 15C. The set of all temperatures that will turn the heat on is { T | T < 15 }, which represents all temperatures less than 15C.
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What is the probability of the spinner below landing on blue and rolling an even number on a 6-sided die?
Show work! If it’s correct I will give brainliest
Answer:
1/6
Step-by-step explanation:
There is a 1/3 chance that you will get either a blue, red or green.
It is also a 1/2 chance that you will get an even number on a die.
1/3x1/2=1/6.
Therefore our answer is 1/6
If AABC is a triangle with mzC = 90°, which of the
following must be true about angles A and B?
OA.
1
sin A
O C.
=
O B. cos A = 1
tan A +
O D. sin A
sin B
=
1
tan B
cos B
cos B
=
1
Answer:
C. cos A = 1 and sin B = 1.
Step-by-step explanation:
The angles in a triangle must add up to 180°. Since angle C is 90°, angles A and B must add up to 90°. Therefore, the sine of angle A and the sine of angle B must both equal 1. Since the sine of an angle is equal to the cosine of its complement, cos A = 1 and sin B = 1.
what should be added to 9x2-12xy to make it a perfect square
Step-by-step explanation:
a perfect square is
(a + b)²
as in our case this involves x and y, we can outright write
(ax + by)²
now, let's do the multiplication :
a²x² + 2abxy + b²y²
what do we have ?
9x²
that fits to a²x² and means that a = 3.
-12xy
that must be 2abxy. we know, a = 3.
-12xy = 2×3×bxy
-2xy = bxy
so, b = -2
that means what is missing is b²y² = 4y²
the perfect square would then be
9x² - 12xy + 4y²
Answer:
4y^2
Step-by-step explanation:
[tex]9 {x}^{2} - 12xy[/tex]
9 is a square of 3
Let's write a formula for the square of the difference:
[tex] {(x - y)}^{2} = {x}^{2} - 2xy + {y}^{2} [/tex]
In the first place we can write 3x, because:
[tex](3 {x})^{2} = 9 {x}^{2} [/tex]
Now, -12xy could be the product of 3x and -4y (but it has to be half the product, so we write -2y instead)
In order to get a perfect square, we need to choose such numbers that can be changed in the form of this formula:
(3x - 2y)^2 = 9x^2 - 12xy + 4y^2
That means, 4y^2 must be added
If f varies inversely as g, find f when g= -6
f= -12 when g= 19
The value of f is 72/19.
What is an inverse function?
A function that reverses the effects of another function is called an inverse function. When y=f(x) and x=g(y), a function g is the inverse of a function f. Applying f and then g is equivalent to doing nothing, in other words. This can be expressed as g(f(x))=x in terms of the composition of f and g.
Here, we have
Given: If f varies inversely as g, find f when g = -6, f= -12 when g= 19.
f ∝ 1/g
f₁ ×g₁ = f₂ ×g₂
Let the required value of f = x
Inserting in equation (1) and we get
(-12) ×(-6) = f₂ ×19
72/19 = f₂
f₂ = 71/19
Hence, the value of f is 72/19.
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Graph the following:
y ≥-x+2
y - intercept =
slope =
line =
Answer:
- Y-intercept: (0, 2) or just 2
- Slope: -1
- Line: y + x = 2 or y = -x + 2
Step-by-step explanation:
Thabang used 1/5 of his money to buy a CD. Calculate how much the CD cost
Answer: divide 1/5 by the price of the CD
Formula: A = P(1+r/n)(nt)
Step-by-step explanation: , if you have a $1,000 CD with a term of three years and an APY of 5%, you can multiply $1,000 by 5% to find the interest
Answer:
20% of his money
Step-by-step explanation:
it's 1/5 of 100% of his money
At an art camp, students must specialize in one artistic medium. Last summer, 26 students specialized in architecture, while 44 students specialized in other areas. What is the experimental probability that next student to sign up for camp this summer will specialize in architecture?
The experimental probability that the next student to sign up for camp this summer will specialize in architecture is approximately 0.371 or 37.1%.
What is probability?
Probability is a measure of the likelihood of an event occurring.
The experimental probability of an event happening is calculated as the number of times the event occurred divided by the total number of trials or experiments.
In this case, the number of trials is the total number of students who signed up for camp last summer, which is:
26 (students who specialized in architecture) + 44 (students who specialized in other areas) = 70
The number of times the event we are interested in (specializing in architecture) occurred is 26.
So, the experimental probability that the next student to sign up for camp this summer will specialize in architecture is:
26/70 ≈ 0.371 or about 37.1%
Therefore, the experimental probability that the next student to sign up for camp this summer will specialize in architecture is approximately 0.371 or 37.1%.
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The rectangle shown is to be dilated by a scale factor of 3.5.
(a) Calculate the length of each side of the dilated image. Show your calculations for each side length.
(b) Draw the new image and label it
A B D C . (It does not have to be to scale) .
The rectangle shows two sides being 18 cm and the other two being 8 cm
Answer:
The answer to your problem is:
AB= 30cm
BD= 16cm
Step-by-step explanation:
Since the one shown is to be dilated by a factor of 2, our new dimensions are 2x / 2y. We multiply each side length by two to get our new dilated image.
Which the side lengths being:
AB= 30cm
BD= 16cm
Thus the answer to the problem is:
AB= 30cm
BD= 16cm
(x + 4) (2x - a) = 0 In the given equation, a is a constant. If the equation has the solutions X = 4 and x = -4, what is the value of a?
Since we know that the equation has the solutions [tex]x = 4[/tex] and [tex]x = -4[/tex] the value of a could be either [tex]8[/tex] or [tex]-8[/tex] .
What is the product of two factors?We know that the product of two factors is equal to zero only when at least one of the factors is zero.
[tex](x + 4) \ (2x - a) = 0[/tex]
This equation has two factors: [tex](x + 4)[/tex] and [tex](2x - a)[/tex] . We can set each of these factors equal to zero and solve for x to find the values that make the equation true.
Setting [tex](x + 4)[/tex] equal to zero, we get:
[tex]x + 4 = 0[/tex]
[tex]x = -4[/tex]
This means that [tex]-4[/tex] is one of the solutions of the equation.
Setting [tex](2x - a)[/tex] equal to zero, we get:
[tex]2x - a = 0[/tex]
[tex]2x = a[/tex]
[tex]x = a/2[/tex]
This means that [tex]a/2[/tex] is another solution of the equation.
Since we know that the equation has the solutions [tex]x = 4[/tex] and [tex]x = -4[/tex] , we can substitute these values into the expression we found for x in terms of a to get:
[tex]a/2 = 4[/tex] or [tex]a/2 = -4[/tex]
Solving for a in each case, we get:
[tex]a = 8[/tex] or [tex]a = -8[/tex]
Therefore, the value of a could be either [tex]8[/tex] or [tex]-8[/tex] .
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A family of 10 purchased tickets to the county fair. Tickets for adults cost $6 and tickets for children cost $3. If the total cost of the tickets was $42, how many family members were adults and children?
Answer:
Let the no. of adults be x and no. of children be y
Cost of ticket if there are x adults = 6x
Cost of ticket if there are y children=3y
Step-by-step explanation:
Hope this helps!!
mark me brianliest!
Answer:
6 children and 4 adults
Step-by-step explanation:
mathematical connections for a science fair project, paige wants to test whether ants prefer certain colors. she releases ants on the colored surface shown. if the ants are randomly distributed across the entire surface, what is the probability that any given ant will be within the blue circle, but not within the yellow circle? round to the nearest whole percent.
To determine the probability that any given ant will be within the blue circle but not within the yellow circle, you need to find the difference in the areas of the two circles, and then calculate the ratio of that difference to the total area of the surface. If the blue circle has a radius of R1 and the yellow circle has a radius of R2, the areas of the circles can be calculated using the formula for the area of a circle: A = πr².
First, find the area of the blue circle: A1 = πR1²
Next, find the area of the yellow circle: A2 = πR2²
Then, find the difference in areas: ΔA = A1 - A2
Finally, divide the difference in areas by the total area of the surface, and multiply by 100 to get the probability as a percentage: Probability = (ΔA / Total Area) x 100%
Without the specific measurements of the circles and the surface, it's impossible to give an exact probability. However, once you have those measurements, you can use the steps above to find the probability to the nearest whole percent.
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Two containers designed to hold water are side by side, both in the shape of a cylinder. Container A has a diameter of 12 feet and a height of 10 feet. Container B has a diameter of 8 feet and a height of 17 feet. Container A is full of water and the water is pumped into Container B until Container B is completely full.
After the pumping is complete, what is the volume of the empty space inside Container A, to the nearest tenth of a cubic foot?
Answer:
the height of the water in Container B is 22.48 feet.
Step-by-step explanation:
an environmentalist wishes to conduct a hypothesis test on the percentage of cars driven in the city that are hybrids. is it sufficient for him to use a simple random sample of 101 cars if hybrids currently account for 3% of the car sales in the country and he claims that the percentage of hybrids in the city is higher than that?
No, it is not sufficient for the environmentalist to use a simple random sample of 101 cars. The reason is that the sample size should be determined based on the required level of precision and the desired level of confidence in the hypothesis test.
In this case, since the environmentalist is claiming that the percentage of hybrids in the city is higher than the national percentage of 3%, it would be appropriate to use a one-tailed hypothesis test. The null hypothesis would be that the percentage of hybrids in the city is equal to 3%, and the alternative hypothesis would be that the percentage of hybrids in the city is greater than 3%.
To determine the sample size needed for this hypothesis test, the environmentalist would need to specify the desired level of significance (e.g., 0.05) and the desired level of power (e.g., 0.80). Based on these parameters, the environmentalist could use a statistical power calculator to determine the required sample size.
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A ship leaves port at noon and travels at a bearing of 214" The ship's average rate of speed is 15 miles per hour
Describe the location of the ship at 2:30 pm by writing a vector in component form. Then explain what these components mean terms of the scenario in
Drag a value into each box to correctly complete the statements
The first component (-6.20) means that the ship has traveled 6.20 miles westward of the port, and the second component (-13.56) means that it has traveled 13.56 miles southward of the port.
What is vector?A mathematical entity with both magnitude (size) and direction is called a vector. It can be depicted graphically as an arrow, with the direction and length of the arrow representing the magnitude and direction, respectively.
To describe the location of the ship at 2:30 pm, we need to find its position vector relative to the port. Since the ship travels at a bearing of 214°, we can represent its motion by a vector with magnitude 15 (the average speed in miles per hour) and direction 214° (measured counterclockwise from due south).
First, let's convert the direction to radians:
214° = (214/180)π = 1.1868π
Then, we can write the vector in component form as follows:
v = (15 cos(1.1868π), 15 sin(1.1868π)) ≈ (-6.20, -13.56)
So the ship's position at 2:30 pm can be represented by the vector v ≈ (-6.20, -13.56), which means that it is approximately 6.20 miles west and 13.56 miles south of the port.
In the scenario, the ship's average speed of 15 miles per hour means that it travels 15 miles in one hour. Therefore, in two and a half hours (from noon to 2:30 pm), the ship travels 37.5 miles in the direction of 214°. The components of the position vector indicate the distance the ship has traveled in the westward and southward directions, respectively, relative to the port. Therefore, the first component (-6.20) means that the ship has traveled 6.20 miles westward of the port, and the second component (-13.56) means that it has traveled 13.56 miles southward of the port.
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A laundry basket has 24 t-shirts in it. Four are
navy, 12 are red, and the remaining are white. What is the probability of not selecting a white shirt?
A. 1/3
B. 2/3
C. 3/3
D.0
After answering the presented question, we can conclude that probability Therefore, the probability of not selecting a white shirt is 16/24 = 2/3. So, the answer is (B) 2/3.
What is probability?Probability is a measure of how likely an event is to occur. It is represented by a number between 0 and 1, with 0 representing a rare event and 1 representing an inescapable event. Switching a fair coin and coin flips has a chance of 0.5 or 50% because there are two equally likely outcomes. (Heads or tails). Probabilistic theory is an area of mathematics that studies random events rather than their attributes. It is applied in many fields, including statistics, economics, science, and engineering.
There are 24 t-shirts in the basket, and 4 are navy, 12 are red, so the remaining (24 - 4 - 12) = 8 t-shirts must be white.
The probability of not selecting a white shirt can be found by dividing the number of non-white shirts by the total number of shirts in the basket.
The number of non-white shirts is 4 (navy) + 12 (red) = 16.
Therefore, the probability of not selecting a white shirt is 16/24 = 2/3.
So, the answer is (B) 2/3.
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HELP!
For the polynomial function f(x) = x3 - 7x2 + 10x , what is the average rate of change over the interval [2 , 4]
Answer:
The average rate of change of the given function over the interval [2, 4] is -4.
Step-by-step explanation:
To find the average rate of change of a function f(x) over the interval [a, b], we should use the formula:
[tex]\boxed{\textsf{Average rate of change}=\dfrac{f(b)-f(a)}{b-a}}[/tex]
Given function:
[tex]f(x) = x^3 - 7x^2 + 10x[/tex]
To find the average rate of change of the given function over the interval [2, 4], we need to first find the values of f(2) and f(4).
[tex]\begin{aligned}f(2) &= (2)^3 - 7(2)^2 + 10(2)\\&= 8 - 7(4) + 10(2)\\&= 8 - 28 + 20\\&= -20 + 20\\&= 0\end{aligned}[/tex]
[tex]\begin{aligned}f(4) &= (4)^3 - 7(4)^2 + 10(4)\\&= 64 - 7(16) + 10(4)\\&= 64 - 112 + 40\\&= -48+ 40\\&= -8\end{aligned}[/tex]
Substitute the values into the formula for the average rate of change over the interval [2, 4]:
[tex]\textsf{Average rate of change} = \dfrac{f(4) - f(2)}{4 - 2} = \dfrac{-8-0}{4-2}=\dfrac{-8}{2}=-4[/tex]
Therefore, the average rate of change of the given function over the interval [2, 4] is -4.
Susan will rent a car for the weekend she can choose one of two plans. the first plan has an initial fee of $75 cost an additional $0.40 per mile driven. the second plan has no initial fee but cost 0.90 per mile driven. how many miles would Susan need to drive for the two plans to cost the same?
Calculate the length of AC
The calculated length of AC from the right triangles is 320 units
Calculating the length of ACfrom the question, we have the following parameters that can be used in our computation:
The right triangle
The length of the segment AC is calculated as
sin(30) = 160/AC
Make AC the subject
So, we have
AC = 160/sin(30)
When evaluated, we get
AC = 320
Hence the length of AC is 320 units
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Mary is 3 times as old as her son. In 12 years Mary will ve twice as old as her son. How old are each of them now
Answer:
Mary is 36 years old
Her son is 12 years old
Step-by-step explanation:
Let's assume, that Mary's son is x years old and Mary is 3x years old
Let's write 2 equations according to the given information:
x = 3x (Mary is 3 times older than her son)
3x + 12 = 2(x + 12) (after 12 years, she will be 2 times older than her son)
3x + 12 = 2x + 24
3x - 2x = 24 - 12
x = 12
That means, Mary's son is 12 years old
Mary is 3 × 12 = 36 years old
20/23 as a decimal rounded
Answer:
≈ 0,9
Step-by-step explanation:
To the nearest tenth:
[tex] \frac{20}{23} ≈0.9[/tex]
ralph's map of virginia beach uses a scale of 1 inch for every 7 miles. ralph runs a distance of 13.2 miles from his house in virginia beach every weekend. which is closest to the number of inches needed to represent this distance on ralph's map?
The distance on Ralph's map is 1.89 inches.
To find the number of inches needed to represent 13.2 miles on Ralph's map of Virginia Beach using a scale of 1 inch for every 7 miles, follow these steps
1. Divide the actual distance (13.2 miles) by the scale ratio (7 miles per inch): 13.2 miles ÷ 7 miles/inch = 1.8857 inches
2. Round the result to the nearest inch: 1.8857 inches ≈ 2 inches
So, the closest number of inches needed to represent the 13.2-mile distance on Ralph's map is 2 inches.
Ralph's map of Virginia Beach uses a scale of 1 inch for every 7 miles.
Ralph runs a distance of 13.2 miles from his house in Virginia Beach every weekend.
The closest number of inches needed to represent this distance on Ralph's map is 1.89 inches.
The scale of Ralph's map of Virginia Beach is 1 inch for every 7 miles.
Ralph runs a distance of 13.2 miles from his house in Virginia Beach every weekend.
To determine the number of inches needed to represent this distance on Ralph's map, we can use a proportion as follows:
1 inch / 7 miles = x inches / 13.2 miles
Cross-multiplying gives:
7x = 13.2x = 13.2 / 7x ≈ 1.89
So, the closest number of inches needed to represent this distance on Ralph's map is 1.89 inches.
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Answer the question Good Luck
Answer:
96
Step-by-step explanation:
Because it is
Find the missing side lengths. Leave your answers as radicals in simplest form.
The lengths of the missing sides are:
x = 6
y = 3√2
How to find the missing side lengths of the triangle?Here we can see a right triangle, we want to find the two missing lengths in it.
We know the measure of one angle, and the length of the adjacent cathetus of it, then we can use trigonometric relations:
cos(a) = (adjacent cathetus)/hypotenuse
tan(a) = (opposite cathetus)/(adjacent cathetus)
Replacing the values that we know, we will get:
cos(45°) = 3√2/x
Solving for x:
x = ( 3√2)/cos(45°) = 3√2*(2/√2) = 6
And to get the value of y we use the other:
tan(45°) = y/ ( 3√2)
1 = y/ ( 3√2)
( 3√2) = y
These are the lengths.
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Question
The state of Wyoming has a population of 581,000. This same state has just 81 health clubs throughout the entire state
What is the number of health clubs per capita in the state of Wyoming? Round to 6 decimal places.
The state of Wyoming has 0.000139 health clubs per population, rounded to six decimal places.
what is unitary method ?In mathematics, the unitary approach is a way for handling proportional problems. The unitary technique involves determining the value of one unit and using that value to estimate the worth of other units or the total. It is frequently applied in scenarios found in daily life, such as figuring out the cost of a single item when the cost of several are known, or figuring out how long it will take to finish a task when only a portion of the time is known. The unitary approach is a quick and effective method for resolving a variety of mathematical issues.
given
We must divide the overall number of health clubs by the entire population in order to calculate the number of health clubs per capita:
Health club density is calculated as the sum of all clubs divided by the total population.
Per-person health club availability is 81 out of 581,000.
Per-person health club density = 0.000139
The state of Wyoming has 0.000139 health clubs per population, rounded to six decimal places.
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A triangular pyramid with a volume of 90 cubic inches has a height of 15 inches. A triangular prism with a volume of 270 cubic inches has a height of 15 inches What must be true of their bases?
The area of the bases of the second triangular pyramid will be 3 times the first one.
What is a triangular pyramid?
A tetrahedron is a four-sided, three-dimensional object that is also known as a triangular pyramid. Its triangular base is formed by three triangles, the sides of which meet at the apex above the base.
We are given that a triangular pyramid with a volume of 90 cubic inches has a height of 15 inches.
So, area of the bases is
⇒ Volume = [tex]\frac{1}{3}[/tex] * A * H
⇒ 90 = [tex]\frac{1}{3}[/tex] * A * 15
⇒ 90 = A * 5
⇒ A = 18 square inches.
Similarly, another pyramid with a volume of 270 cubic inches has a height of 15 inches.
So, area of the bases is
⇒ Volume = [tex]\frac{1}{3}[/tex] * A * H
⇒ 270 = [tex]\frac{1}{3}[/tex] * A * 15
⇒ 270 = A * 5
⇒ A = 54 square inches.
Hence, the area of the bases of the second triangular pyramid will be 3 times the first one.
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Pleaseeeeee Helppppp Meeeeeeeeeeeeeee-
(Subject: Highschool, Algebra)
Answer:
I have graphed it in the explanation part.
Step-by-step explanation:
First, we have to rewrite the two equations in the form y = mx + b.
2x - y = 4
-y = -2x + 4
y = 2x - 4
x - y = -2
-y = -x - 2
y = x + 2
As we see from the graph, the intersect point is at (6, 8)
rovide an example of when you might want to take a systematic random sample instead of a simple random sample, and explain what the advantages of a systematic random sample might be
A stratified random sample is preferred when the population is heterogeneous, ensuring a proportional representation of each subgroup, and allowing for more accurate comparisons and reliable inferences about the population.
When the community under study is heterogeneous, which means it can be broken down into different divisions or sectors, a stratified random sample is usually favored over a basic random sample.
In this situation, a stratified random sample makes it possible for each stratum to be proportionally reflected in the sample, guaranteeing that each subset is properly represented. When analyzing the differences or parallels between various subgroups, this method can be especially helpful.
For instance, a business might want to poll to find out how satisfied customers are with its offerings. They might choose to select a stratified random sample based on customer demographic categories or regions as opposed to a straightforward random sample.
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The question is -
Provide an example of when you might want to take a stratified random sample instead of a simple random sample and explain what the advantages of a stratified random sample might be.
A circle with a radius of 7 ft is cut into 6 equal pieces. How many sq ft are 2 of the pieces? Use 22/7 for pi
1. 7 1/3 sq ft
2. 14 2/3 sq ft
3. 51 1/3 sq ft
4. 205 1/3 sq ft
2 x 25.67 square feet equals 51.34 square feet. Hence, option 3—51 1/3 square feet—is the correct response.
what is circle ?A circle is a two-dimensional object in geometry made up of all points in a plane that seem to be equidistant from a certain point known as the centre. The radius of a circle is the distance from the centre to any point on the circle. The diameter is the length of a line joining two points on a circle and running through its centre. The area of a circle is the space inside of it, and the circumference is the distances around the edge. Tangent lines perpendicular to radii, inscribed and encircled angles in relation to the diameter, and a constant diameter to diameter ratio (pi) are only a few of the crucial characteristics of circles.
given
The circle has a radius of 7 feet, and its area is:
A=r2 = (22/7)x7/2 = 154 square feet
The circle is divided into six equal sections, each of which will have the following area:
6 / 154 = 25.67 square feet (rounded to two decimal places)
An region of two of the pieces will include:
2 x 25.67 square feet equals 51.34 square feet. Hence, option 3—51 1/3 square feet—is the correct response.
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Please help me, its homeowkr
Determine the proper prism's base. The base takes the form of the prism's base. Calculate the base's area. The appropriate prism's height should be measured. Multiply the base's area by the prism's height.
What is prism in geometry?A prism is a three-dimensional geometric object with two parallel, congruent bases and rectangular sides connecting the bases. The prism's name is derived from the design of its base. For instance, the bases of a triangular prism, rectangular prism, and so on, are all triangular. The distance between the two parallel bases of a prism determines its height. The formula V = Bh, where B is the area of the base and h is the height of the prism, can be used to determine the volume of a prism.
The formula V = Bh can be explained as follows:
Determine the proper prism's base. The base takes the form of the prism's base. The base, for instance, might be a triangle, square, rectangle, or any other polygon.
Calculate the base's area. The formula's B stands in for this.
The appropriate prism's height should be measured.
To get the volume, multiply the base's area by the prism's height.
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(3(2)^5 + 8(2)^3) +(7(2)^2 - 6(2)^3)
Answer:
140.
Step-by-step explanation:
Answer:140
Step-by-step explanation: