How do we write 2.5million?​

Answers

Answer 1

Answer:

2,500,000

Step-by-step explanation:

To write 2.5 million, you can write it as 2,500,000. This is because one million is equal to 1,000,000. So, 2.5 million is equal to 2,500,000.

Answer 2

Answer:

2500000 <--- in numbers

Two million and five hundred thousand OR Two and a half million


Related Questions

A house blueprint has a scale of 1 in. : 4 ft. The length and width of each room in the actual house are shown in the table. Complete the table by finding the length and width of each room on the blueprint. Living room Kitchen Office Bedroom Bedroom Bathroom Actual l w (ft.) 12 8 16 16 8 16 16 8 20 20 10 20 Blueprint l w (in.)

Answers

To find the length and width of each room on the blueprint, we need to use the given scale of 1 in. : 4 ft. This means that every 1 inch on the blueprint represents 4 feet in the actual house.

To find the length and width of each room on the blueprint, we can multiply the actual length and width of each room by 1/4 (or divide by 4). This gives us:

Living room: Length = 12 ft. ÷ 4 = 3 in., Width = 8 ft. ÷ 4 = 2 in.

Kitchen: Length = 16 ft. ÷ 4 = 4 in., Width = 16 ft. ÷ 4 = 4 in.

Office: Length = 16 ft. ÷ 4 = 4 in., Width = 8 ft. ÷ 4 = 2 in.

Bedroom: Length = 20 ft. ÷ 4 = 5 in., Width = 20 ft. ÷ 4 = 5 in.

Bedroom: Length = 10 ft. ÷ 4 = 2.5 in., Width = 20 ft. ÷ 4 = 5 in.

Bathroom: Length = 16 ft. ÷ 4 = 4 in., Width = 8 ft. ÷ 4 = 2 in.

Therefore, the length and width of each room on the blueprint are:

Living room: 3 in. x 2 in.

Kitchen: 4 in. x 4 in.

Office: 4 in. x 2 in.

Bedroom: 5 in. x 5 in.

Bedroom: 2.5 in. x 5 in.

Bathroom: 4 in. x 2 in.

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Of the following , which measurement is in the base units 5mg, 10kL, 2.5g, 100mm

Answers

For the given measurements of 5mg, 10kL, 2.5g, 100mm, the base unit is 10kL as per the metric system.

Explain about the standard measurement units?

The most widely used measurement unit is a standard unit. As the units used are standardised, everyone can understand an object's size, weight, and perhaps other characteristics.

The values of Standard Units of Measurement are constant and cannot be altered. To ensure that everyone uses the same measurements and has the same understanding of measurement, measurements must be consistent between users.The identity of a quantity is described using standard units of measurement. It is simpler to identify the type of data we are working with when there are units of measurement available.

The Metric System is currently used in the majority of nations. The Imperial Units of Measuring, often known as the US Standard Measurement System, are used in the US.

Given units :

5mg, 10kL, 2.5g, 100mm

In this, standard measurement units or base units if 10 kilo litres or 10 KL.

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4.1 Exponential Functions
189
Work these problems. (See Example 5.)
37. Finance If money loses value, then as time passes, it takes
more dollars to buy the same item. Use the results of Exercise
36(a) to answer the following questions.
(a) Suppose a house costs $105,000 today. Estimate the cost of
the same house in 10 years. (Hint: Solve the equation
.74t =
$105,000.)
(b) Estimate the cost of a $50 textbook in 8 years.

Answers

we can estimate the cost of a $50 textbook in 8 years to be approximately $32.78.

What is logarithms?

Logarithms are mathematical functions that are used to solve equations involving exponents. Specifically, a logarithm is the inverse operation of exponentiation. Just as exponentiation involves raising a base to a power, logarithms involve finding the power to which a base must be raised to produce a given value.

The logarithm of a number y with respect to a base b is written as logb y, and it is defined as the exponent to which the base b must be raised to produce the number y. In other words, if [tex]b^x = y[/tex], then logb y = x.

According to the question:
In Exercise 36(a), we found that the value of a dollar decreases by 26% over 5 years. We can use this information to answer the following questions:

(a) To estimate the cost of the same house in 10 years, we need to solve the equation:

0.74t = 105,000

where t is the time in years. Solving for t, we get:

[tex]t = log(105,000) / log(0.74) = 17.9[/tex]

So it will take approximately 17.9 years for the value of the dollar to decrease by 26% enough to make the $105,000 house cost the same as it does today. Therefore, we can estimate the cost of the same house in 10 years to be:

[tex]$105,000 * (1 / 0.74)^(10/17.9) = $211,775.22[/tex]

(b) To estimate the cost of a $50 textbook in 8 years, we need to find the value of k in the exponential function:

[tex]V(t) = V(0) * e^kt[/tex]

where V(0) is the initial value (in this case, $50), t is the time in years, and V(t) is the value after t years. We know that the value of a dollar decreases by 26% over 5 years, so we can use this information to find k:

[tex]0.74 = e^(k*5)[/tex]

Taking the natural logarithm of both sides, we get:

ln(0.74) = 5k

Solving for k, we get:

k ≈ -0.064

So the exponential function for the value of a dollar over time is:

[tex]V(t) = $50 * e^{-0.064t}[/tex]

To estimate the cost of the textbook in 8 years, we can plug in t = 8 into this function and solve:

[tex]V(8) = $50 * e^{-0.064*8} = $32.78[/tex]

Therefore, we can estimate the cost of a $50 textbook in 8 years to be approximately $32.78.


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which expression is equivalent to g^2/3h

Answers

The given expression [tex]g^2/3h[/tex] is equivalent to the option (c) [tex]8g^2/24h[/tex]as we have multiplied 8 in both numerator and denominator.

The given expression is [tex]g^2/3h[/tex].

Now, to further simplify the expression, we can multiply both numerator and denominator by 8. This gives us:

[tex](g^2/3h) * (8/8)[/tex]

Simplifying further, we get:

[tex](8g^2)/(24h)[/tex]

Therefore, the expression equivalent to [tex]g^2/3h[/tex] is [tex](8g^2)/(24h)[/tex].

Thus, the given expression [tex]g^2/3h[/tex] is equivalent to the option (c) [tex]8g^2/24h[/tex] as we have multiplied 8 in both numerator and denominator.

The numerator is the top part of a fraction, which represents the number of equal parts being considered. It is the value that is above the fraction bar and represents the quantity being divided into equal parts.

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The complete question is :

Which expression is equivalent to [tex]g^2/3h[/tex]?

Click on the correct answer.

(A) [tex]g^2+5/3h+5[/tex]

(B) [tex]6g^2/15h[/tex]

(C) [tex]8g^2/24h[/tex]

Indicate whether each statement is the converse, inverse, or contrapositive of the given statement.
The diagonals of a parallelogram bisect each other.

Answers

Answer:

first box, first box, second box

Step-by-step explanation:

1. In a five card poker hand what is the probability of being dealt exactly one ace and no picture cards?

2. The digits, 3,4,5,6 and 7 are randomly arranged to form q three digit number. Find the probability that the number is even and greater than 700

3. If you are dealt 3 cards from a shuffled deck of 52 cards find the probability of getting one queen and two kings

Answers

Therefore, the probability of randomly arranging the digits 3, 4, 5, 6, and 7 to form a three-digit number that is even and greater than 700 is 0.1.

What is Probability?

Probability refers to the likelihood or chance that a particular event or outcome will occur. It is a mathematical concept that quantifies the degree of uncertainty associated with an event or situation. Probability is typically expressed as a number between 0 and 1, where 0 indicates that an event is impossible, and 1 indicates that it is certain to occur.

by the question.

Therefore, the total number of five card hands that have exactly one ace and no picture cards been 4 * (36 choose 4) = 253,440.

The total number of five card hands is (52 choose 5) = 2,598,960.

Therefore, the probability of being dealt exactly one ace and no picture cards in a five-card poker hand is 253,440 / 2,598,960, which simplifies to 0.097%.

2.There are a total of 5! = 120 possible arrangements of the digits 3, 4, 5, 6, and 7. To form a three-digit number, we need to use three of these digits, so there are 5 x 4 x 3 = 60 possible three-digit numbers we can form.

To be greater than 700, the first digit must be either 6 or 7. If we choose 7 as the first digit, there are 4 x 3 = 12 ways to choose the remaining two digits. If we choose 6 as the first digit, there are 4 x 3 = 12 ways to choose the second and third digits, since we can't repeat digits. Therefore, there are 12 + 12 = 24 three-digit numbers greater than 700.

To be even, the last digit must be either 4 or 6. If we choose 6 as the first digit, there are 2 ways to choose the last digit (either 4 or 6), and 3 ways to choose the middle digit (since we can't repeat digits). This gives us a total of 2 x 3 = 6 even numbers starting with 6.

If we choose 7 as the first digit, there are no even numbers we can form, since the last digit can only be 4 or 6 and we've already used the 6 digit. Therefore, the total number of even three-digit numbers greater than 700 is 6.

So, the probability of randomly selecting an even three-digit number greater than 700 is 6/60 = 1/10 or 0.1.

3.There is a total of C (52, 3) = 22,100 possible ways to choose 3 cards from a deck of 52 cards.

To get one queen and two kings, we need to choose one of the four queens and two of the four kings. There are C(4, 1) ways to choose one queen, and C(4, 2) = 6 ways to choose two kings. Therefore, there are 4 x 6 = 24 ways to choose one queen and two kings.

So, the probability of getting one queen and two kings is 24/22,100 or approximately 0.0011 (rounded to four decimal places).

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how long does it take for a population that is growing with a constant relative growth rate of 10% per year to triple

Answers

It would take approximately 7.2 years for a population that is growing with a constant relative growth rate of 10% per year to triple.

7. Reasoning Hilary walked 654 feet in 3
minutes. She says she walked 218 feet
per minute. Is Hilary's answer reasonable?
Explain.

Answers

653/3 = 218

So it is reasonable that she walked 218 ft in 1 minute


3) Hannah is making muffins. The recipe calls for 2/3 cup of milk to make 12
muffins.

a) What is the unit rate for cups of milk per muffin?

b) What is the unit rate for muffins per cup of milk?

Answers

a) The unit rate for cups of milk per muffin is 1/18 cup of milk per muffin.

b) The unit rate for muffins per cup of milk is 18 muffins per cup of milk.

What are the muffins?

(a) To find the unit rate for cups of milk per muffin, we need to divide the total amount of milk by the number of muffins:

2/3 cup of milk / 12 muffins = (2/3) ÷ 12 cup of milk per muffin

We can simplify this fraction by multiplying the numerator and denominator by 3:

(2/3) ÷ 12 = 2 ÷ (3 x 12) = 2 ÷ 36 = 1/18

So the unit rate for cups of milk per muffin is 1/18 cup of milk per muffin.

b) To find the unit rate for muffins per cup of milk, we need to divide the number of muffins by the total amount of milk:

12 muffins / (2/3 cup of milk) = 12 ÷ (2/3) muffins per cup of milk

To divide by a fraction, we can multiply by its reciprocal:

12 ÷ (2/3) = 12 x (3/2) = 36/2 = 18

So the unit rate for muffins per cup of milk is 18 muffins per cup of milk.

A muffin is a type of small, individual-sized baked good that is usually round in shape and has a slightly sweet taste. Muffins can be made with a variety of ingredients, including flour, sugar, eggs, butter, milk, and baking powder. They can also be flavored with various fruits, nuts, spices, or chocolate chips.

Muffins can be eaten for breakfast, as a snack, or as a dessert. They are often served warm and can be eaten plain or with butter, jam, or honey. Muffins are a popular baked good and are commonly found in coffee shops, bakeries, and grocery stores.

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Complete question is:  Hannah is making muffins. The recipe calls for 2/3 cup of milk to make 12 muffins.

a) The unit rate for cups of milk per muffin is 1/18 cup of milk per muffin.

b) The unit rate for muffins per cup of milk is 18 muffins per cup of milk.

The cookie-stacking competition is a tradition at Westhaven's annual summer festival, and Bert is helping to set it up this year. The first contestant who creates a single stack using all of their cookies wins a prize! After Bert split all the cookies he had evenly among 4 contestants, each contestant got 24 cookies.
Let c represent how many cookies Bert had to start. Which equation models the problem?
Solve this equation to find how many cookies Bert had to start.
cookies

Answers

The problem states that Bert split all his cookies evenly among 4 contestants, so the total number of cookies Bert had can be found by multiplying the number of cookies each contestant received by the number of contestants:

4 * 24 = 96

Therefore, Bert had a total of 96 cookies to start with.

We can also write an equation to represent the problem, where c represents the number of cookies Bert had to start with:

c / 4 = 24

This equation states that the number of cookies Bert had divided by the number of contestants (4) is equal to the number of cookies each contestant received (24).

To solve for c, we can multiply both sides of the equation by 4:

c = 4 * 24

c = 96

So the solution confirms that Bert had 96 cookies to start with.

C/4=24 so 4*24= 96.

If 2x2 + 8x – 14 = 0, find the sum and the product of its roots.
a. sum = 4; product = 7 c. sum = -4; product = -7
b. sum = -4; product = 7 d. sum = 4; product = -7

Answers

Answer:

c

Step-by-step explanation:

given a quadratic equation in standard form

ax² + bx + c = 0

then

sum of roots = - [tex]\frac{b}{a}[/tex]

product of roots = [tex]\frac{c}{a}[/tex]

2x² + 8x - 14 = 0 ← is in standard form

with a = 2 , b = 8 , c = - 14

sum of roots = - [tex]\frac{b}{a}[/tex] = - [tex]\frac{8}{2}[/tex] = - 4

product of roots = [tex]\frac{c}{a}[/tex] = [tex]\frac{-14}{2}[/tex] = - 7

These figures are similar. The
area of one is given. Find the
area of the other.
9 in
area=32 in
12 in
[? ]in²
2

Answers

Answer:

18 in²

--------------------------

Find the scale factor by dividing the corresponding sides of the given figures:

k = 9/12 = 3/4

The area is the product of two dimensions therefore the ratio of areas of similar figures is the square of the scale factor. Let the area of the smaller figure be A, then we got the ratio:

A/32 = k²A/32 = (3/4)²A/32 = 9/16A = 32*9/16A = 18

Answer: 18 in²

Step-by-step explanation:

Help!! I guessed on this so I’m not sure if it’s right but if it isn’t please help me lol

Answers

Answer:

x + 4

Step-by-step explanation:

When factored x^2 -16 is (x + 4)(x - 4)

When factored x^2 + 2x - 8 is (x - 2)(x + 4)

The common expression is x + 4

The number of students in the tutoring center was recorded for 40 randomly selected times. The data is summarized in the frequency table below. Number of Students Frequency 0 – 1 15 2 – 3 1 4 – 5 14 6 – 7 2 8 – 9 8 What is the class width for this Frequency Distribution Table?

Answers

After answering the presented question, we can conclude that As a range result, the class breadth in this frequency distribution table is one.

What is range?

The variable's range is calculated by taking its maximum observed value and subtracting its minimum observed value (minimum). Possible range or variational bounds: a variety of steel costs; a variety of styles; The scope or magnitude of a method or action: perception. The maximum or anticipated range of a weapon's projectile. A list or set's range is the number between the lowest and maximum. Align all of the numbers before identifying the region. Next, subtract (reduce) the lowest number from the highest number. The solution includes the range of the list. The solution specifies the range of the list.

To calculate the class width, we must first determine the range of values within each class interval.

The class intervals are as follows:

[tex]0-1\s2-3\s4-5\s6-7[/tex]

8-9

0-1 interval range: 1-0 = 1

2-3 interval range: 3-2 = 1

5-4 = 1 interval range of 4-5

7-6 = 1 interval range of 6-7

8-9 interval range: 9-8 = 1

The intervals all have the same range of one.

To calculate the class width, subtract the upper limit of the first interval from the lower limit of the first interval.

Higher limit of first interval - Lower limit of first interval = class width

1 - 0 class width

1 class width

As a result, the class breadth in this frequency distribution table is one.

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Gold Nest Company of Guandong, China, is a family-owned enterprise that makes birdcages for the South China market. The company sells its birdcages through an extensive network of street vendors who receive commissions on their sales. The company uses a job-order costing system in which overhead is applied to jobs on the basis of direct labor cost. Its predetermined overhead rate is based on a cost formula that estimated $85,500 of manufacturing overhead for an estimated activity level of $45,000 direct labor dollars. At the beginning of the year, the inventory balances were as follows: Raw materials $ 10,400 Work in process $ 4,800 Finished goods $ 8,100 During the year, the following transactions were completed: Raw materials purchased on account, $162,000. Raw materials used in production, $141,000 (materials costing $128,000 were charged directly to jobs; the remaining materials were indirect). Costs for employee services were incurred as follows: Direct labor $ 159,000 Indirect labor $ 225,000 Sales commissions $ 28,000 Administrative salaries $ 50,000 Rent for the year was $18,600 ($13,100 of this amount related to factory operations, and the remainder related to selling and administrative activities). Utility costs incurred in the factory, $20,000. Advertising costs incurred, $15,000. Depreciation recorded on equipment, $21,000. ($17,000 of this amount related to equipment used in factory operations; the remaining $4,000 related to equipment used in selling and administrative activities.) Manufacturing overhead cost was applied to jobs, $ ? . Goods that had cost $229,000 to manufacture according to their job cost sheets were completed. Sales for the year (all paid in cash) totaled $512,000. The total cost to manufacture these goods according to their job cost sheets was $217,000. Required: 1. Prepare journal entries to record the transactions for the year. 2. Prepare T-accounts for each inventory account, Manufacturing Overhead, and Cost of Goods Sold. Post relevant data from your j

Answers

im so sorry but i just need the points

The journal entries to record the transactions for the year is showed below.

1. Journal Entries:

a. Raw materials purchased on account:

Raw Materials Inventory   $162,000

Accounts Payable              $162,000

b. Raw materials used in production (direct and indirect):

Work in Process Inventory   $128,000

Manufacturing Overhead   $13,000

Raw Materials Inventory    $141,000

c. Costs for employee services (direct labor, indirect labor, sales commissions, administrative salaries):

Work in Process Inventory   $159,000

Manufacturing Overhead   $225,000

Sales Commissions Expense   $28,000

Administrative Salaries Expense   $50,000

d. Rent for the year (factory operations and selling/administrative activities):

Manufacturing Overhead   $13,100

Selling and Administrative Expenses   $5,500

Rent Payable                        $18,600

e. Utility costs incurred in the factory:

Manufacturing Overhead   $20,000

Cash                                          $20,000

f. Advertising costs incurred:

Selling and Administrative Expenses   $15,000

Cash                                          $15,000

g. Depreciation recorded on equipment (factory operations and selling/administrative activities):

Depreciation Expense (Factory)   $13,100

Depreciation Expense (Selling and Administrative)   $4,900

Accumulated Depreciation                      $18,000

2. T-Accounts:

a. Raw Materials Inventory:

Beginning balance: $10,400

Purchases: $162,000

Direct Materials Used: $128,000

Ending balance: ?

b. Work in Process Inventory:

Beginning balance: $4,800

Direct Labor: $159,000

Manufacturing Overhead: ?

Direct Materials Used: $128,000

Ending balance: ?

c. Finished Goods Inventory:

Beginning balance: $8,100

Cost of Goods Manufactured: $217,000

Ending balance: ?

d. Manufacturing Overhead:

Beginning balance: $0

Rent: $13,100

Utilities: $20,000

Depreciation (Factory): $13,100

Applied to Jobs: ?

Ending balance: ?

e. Cost of Goods Sold:

Beginning balance: $0

Cost of Goods Manufactured: $217,000

Ending balance: ?

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Find the set of the solutions of each of the following absolute value inequalities. Check your answers. |(x+1)/2 - x/2|<1/2

Answers

Thus, the solution set of the given absolute value inequalities is found as: 0 ≥ x ≥ -1

Explain about the absolute value inequalities:

The comparison of the connection here between variable and its value is a compound inequality. In a compound inequality, a variable is compared across two ranges which may provide the variable's range by satisfying either one or both of the limitations .

The given absolute value inequalities :

|(x+1)/2 - x/2| < 1/2

Removing the modulus sign will for 2 equations:

(x+1)/2 - x/2 < 1/2  and  (x+1)/2 - x/2 < - 1/2

Simplifying each:

(x+1)/2 - x/2 < 1/2  

x/2 + 1/2 - x/2 < 1/2

Both values will get cancelled:

0 < 0

But 0 = 0

and  (x+1)/2 - x/2 > - 1/2

x/2 + 1/2 - x/2 > -1/2

0 > -1 (correct)

here also the terms are getting completely cancelled to

Thus, the solution set of the given absolute value inequalities is found as: 0 ≥ x ≥ -1

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Complete question:

Find the set of the solutions of the following absolute value inequalities.

|(x+1)/2 - x/2| < 1/2

A BICYCLE WHEEL HAS AN INSIDE RADIUS OF 12 CM. WHAT IS THE WIDTH OF THE TYRE IF THE OUTSIDE CIRCUMFERENCE IS 32П СМ?​

Answers

Answer:

Your answer is 4cm.

Step-by-step explanation:

simple calculation

x (12+x) π = 32 π

x = 4cm

4. The value of (1+2+3+...+20) is 210. What is the value of (3+6+9+...+57)?
B) 630
A) 627
C) 570
D) 573
E) 580

Answers

By using sum of sequence the value of (3+6+9+...+57) is 570, which is option C).

What is sum of the sequence ?

The sum of a sequence is the total result of adding up all the numbers in the sequence. The method for finding the sum of a sequence depends on whether the sequence is arithmetic or geometric.

For an arithmetic sequence, in which each term is obtained by adding a fixed number (called the common difference) to the previous term, the sum of the first n terms can be found using the formula:

[tex]Sn = n/2(2a + (n-1)d)[/tex]

where a is the first term, d is the common difference, and n is the number of terms.

For a geometric sequence, in which each term is obtained by multiplying the previous term by a fixed number (called the common ratio), the sum of the first n terms can be found using the formula:

[tex]Sn = a(1-r^n) / (1-r)[/tex]

where a is the first term, r is the common ratio, and n is the number of terms.


According to the question:
We can notice that each number in the sequence 3, 6, 9, ..., 57 is 3 times the corresponding number in the sequence 1, 2, 3, ..., 19.

So, we can find the sum of the sequence 3, 6, 9, ..., 57 by finding the sum of the sequence 1, 2, 3, ..., 19 and then multiplying by 3.

The sum of the sequence 1, 2, 3, ..., 19 is:

1 + 2 + 3 + ... + 19 = (19/2)(1 + 19)/2 = 190

Multiplying by 3, we get:

3 + 6 + 9 + ... + 57 = 3(1 + 2 + 3 + ... + 19) = 3(190) = 570

Therefore, the value of (3+6+9+...+57) is 570, which is option C).

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Choose the item that has measurable volume.

a dollar bill

newspaper page

a water bottle

a postage stamp

Answers

A water bottle

Step-by-step explanation:

It's a water bottle because you cannot measure volume with a dollr bill or postage stamp.

PLEASE HELP

Part A: Given the function g(x) = |x − 7|, describe the graph of the function, including the vertex, domain, and range. (5 points)

Part B: If the parent function f(x) = |x| is transformed to h(x) = |x| + 2, what transformation occurs from f(x) to h(x)? How are the vertex and range of h(x) affected?

Answers

Part A:

The required graph of the function is described.

The vertex of the function is (7,0)

The domain is : (-∝ , ∝) and

The range is : [0,∝), {yIy ≥ 0}

Part B:

The transformation which occurs from f(x) to h(x) is a vertical shift up to 2 units.

Define functions?

Expressions separated by an equal sign are functions. Both dependent and independent variables are present.

Given Part A:

given the function is g(x) = I x - 7 I

hence from the function, vertex = (h,k)

h = 7 and k = 0

(h,k) = (7,0)

Find the domain by finding where the function is defined.

therefore, domain =  (-∝ , ∝) , where {xIx ∈ R}

The range is the set of values that corresponds with the domain.

therefore, range =  [0,∝), {yIy ≥ 0}

Part B:

given the parent function is:  f(x) = |x|

which is transformed to h(x) = |x| + 2

To find the transformation, compare the function to the parent function and check to see if there is a horizontal or vertical shift, reflection about the x axis or y axis, and if there is a vertical stretch.

Parent function = f(x) = |x|

Horizontal shift = none

Vertical shift = up 2 units.

Reflection about the x axis = none

hence from the function we can determine the vertex (h,k)

= (0,2)

Find the domain by finding where the function is defined.

therefore, domain =  (-∝ , ∝) , where {xIx ∈ R}

The range is the set of values that corresponds with the domain.

therefore, range = [2,∝) ,  {yIy ≥ 2}

Hence, we get the required answers.

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what is the domain of the function?

Answers

The domain of a function is the set of all possible inputs for the function. For example, the domain of f(x)=x² is all real numbers, and the domain of g(x)=1/x is all real numbers except for x=0. We can also define special functions whose domains are more limited

Use graphing technology to find the range of the function f ( x) = − ∣ x∣ + 7. f(x)=−∣x∣+7.

Answers

Using graphing technology, we have came to know that the range οf the given functiοn is f(x )≤ 7.

What is range οf a functiοn?

The set οf all resulting values οf a functiοn is called the range οf a functiοn.

Fοr example if the functiοn is f(x)= 2x.

Fοr the given set οf values x={ 1,2,3 and sο οn} the range will be {2,4,6 and sο οn}

Given functiοn is f(x)= -|x|+7

The range οf an absοlute function οf the fοrm -c| [tex]ax+b[/tex]| is f(x) ≤ k

here k=7

sο the range will be f(x) ≤ 7

Hence range οf the given functiοn  will be f(x) ≤ 7.

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Is there anyone who would know how to write this recursive relationship? Also anyone who could write the equation for the second question

Answers

The recursive relationship that describes how the number of Marco's followers is changing each day is Pt = Pt-1 + 32.

It should be noted that after 5 days, Marco will have 597 followers.

How to explain the relationship

The relationship is Pt = Pt-1 + 32 where Pt is the number of followers on day t and Pt-1 is the number of followers on the previous day.

In this case, to calculate how many followers Marco will have after 5 days, we can use this recursive relationship starting with P0 = 437 (the initial number of followers):

P1 = P0 + 32 = 437 + 32 = 469

P2 = P1 + 32 = 469 + 32 = 501

P3 = P2 + 32 = 501 + 32 = 533

P4 = P3 + 32 = 533 + 32 = 565

P5 = P4 + 32 = 565 + 32 = 597

Therefore, after 5 days, Marco will have 597 followers.

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A teacher assigns a score from 1 to 4 to each student project. The table below shows the probability distribution of the scores for a randomly selected student. Which score is most likely?Probability DistributionScore: XProbability: P(X)10.0620.2030.4840.261234

Answers

Based on the probability distribution, the score that is most likely is 3, since it has the highest probability of 0.48.

Only numbers 20 and 22

Answers

1. The transformation of f is a reflection across the y-axis, followed by a shift of 8 units along the y-axis.

2. stretching by a factor of 2 along the y-axis

3. reflection

4. shift

5. reflection

6. stretch

7. stretch

8. reflection

What is modifying function?

The transformation of a function f represented by g is the process of modifying the function f to create a new function g. This can be done in a number of ways, such as shifting the graph, stretching it, or reflecting it in some way.

1. f(x) = √x, g(x) = √(x+1)+8, the transformation of f is a reflection across the y-axis, followed by a shift of 8 units along the y-axis.

2. f(x) = √x, g(x) = 2√(x - 1), the transformation of f is a stretching by a factor of 2 along the y-axis, followed by a shift by -1 along the x-axis.

3. f(x) = ³√x, g(x) = −³√x-1, the transformation of f is a reflection across the x-axis, followed by a shift of -1 along the x-axis.

4. f(x) = ³√x, g(x) = ³√(x +4)-5, the transformation of f is a shift of 4 units along the x-axis, followed by a shift of -5 units along the y-axis.

5. f(x) = x^½, g(x) =1/4(-x)^½, the transformation of f is a reflection across the y-axis, followed by a stretching by a factor of 1/4 along the y-axis.

6. f(x) = x^⅓, g(x) =1/3x^⅓+6, the transformation of f is a stretching by a factor of 1/3 along the y-axis, followed by a shift of 6 units along the y-axis.

7. f(x)= ⁴√x, g(x) =2 ⁴√(x+5)-4, the transformation of f is a stretching by a factor of 2 along the y-axis, followed by a shift of 5 units along the x-axis, followed by a shift of -4 units along the y-axis.

8. f(x)= ⁵√x, g(x) =⁵√(-32x)+3, the transformation of f is a reflection across the x-axis, followed by a stretching by a factor of 32 along the x-axis, followed by a shift of 3 units along the y-axis.

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19. The transformation of f is a reflection across the y-axis, followed by a shift of 8 units along the y-axis.

20. The transformation of f is a stretching by a factor of 2 along the y-axis

21. The transformation of f is a reflection across the x-axis.

22. The transformation of f is a shift of 4 units along the x-axis, followed by a shift of -5 units along the y-axis.

23. The transformation of f is a reflection across the y-axis.

24. The transformation of f is a stretching by a factor of 1/3 along the y-axis.

25. The transformation of f is a stretching by a factor of 2 along the y-axis.

26. The transformation of f is a reflection across the x-axis, followed by a stretching by a factor of 32 along the x-axis

Define function modification?

The transformation of a function f represented by g is the process of modifying the function f to create a new function g. This can be done in a number of ways, such as shifting the graph, stretching it, or reflecting it in some way.

19. f(x) = √x, g(x) = √(x+1)+8, the transformation of f is a reflection across the y-axis, followed by a shift of 8 units along the y-axis.

20. f(x) = √x, g(x) = 2√(x - 1), the transformation of f is a stretching by a factor of 2 along the y-axis, followed by a shift by -1 along the x-axis.

21. f(x) = ³√x, g(x) = −³√x-1, the transformation of f is a reflection across the x-axis, followed by a shift of -1 along the x-axis.

22. f(x) = ³√x, g(x) = ³√(x +4)-5, the transformation of f is a shift of 4 units along the x-axis, followed by a shift of -5 units along the y-axis.

23. f(x) = x½, g(x) =1/4(-x½, the transformation of f is a reflection across the y-axis, followed by a stretching by a factor of 1/4 along the y-axis.

24. f(x) = x⅓, g(x) =1/3x⅓+6, the transformation of f is a stretching by a factor of 1/3 along the y-axis, followed by a shift of 6 units along the y-axis.

25. f(x)= ⁴√x, g(x) =2 ⁴√(x+5)-4, the transformation of f is a stretching by a factor of 2 along the y-axis, followed by a shift of 5 units along the x-axis, followed by a shift of -4 units along the y-axis.

26. f(x)= ⁵√x, g(x) =⁵√(-32x)+3, the transformation of f is a reflection across the x-axis, followed by a stretching by a factor of 32 along the x-axis, followed by a shift of 3 units along the y-axis.

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When her first baby was born, a mom started investing $200 each month into a college fund earning 6% compounded monthly, how much will be available when the child turns 18 years?

Answers

FV = $200 x [(1 + 0.06/12)^(12*18) - 1] / (0.06/12)
FV = $94,219.55

Therefore, when the child turns 18 years old, there will be approximately $94,219.55 available in the college fund

Identify the segment bisector of XY

XM= 3x+1
MY= 8x-24
The length of XY is

Answers

Answer:

The length of XY is 32.

Step-by-step explanation:

3x + 1 = 8x - 24

1 = 5x - 24

5x = 25

x = 5

3(5)+1 = 16

16*2 = 32

The length of XY is 32.

Work out the value of 2^6

Answers

Answer:

2^6 = 64

Step-by-step explanation:

2^6 = 2⁶ = 2*2*2*2*2*2

= 64

To show that circle P is similar to circle Q, circle P is translated t
units to the right. The image is then dilated about its center by a
scale factor of s.
What are the values of t and s?
058
S=3
t = 13
s=1.75
t=-5
S=8

Answers

Answer:the scale factor of dilation from circle P to Q is 2.5

for among us

Step-by-step explanation:

The similar circles P and Q can be made equal by dilation and translation

The horizontal distance between the center of circles P and Q is 11.70 units

The scale factor of dilation from circle P to Q is 2.5

The horizontal distance between their centers?

From the figure, we have the centers to be:

P = (-5,4)

Q = (6,8)

The distance is then calculated using:

d = √(x2 - x1)^2 + (y2 - y1)^2

So, we have:

d = √(6 + 5)^2 + (8 - 4)^2

Evaluate the sum

d = √137

Evaluate the root

d = 11.70

Hence, the horizontal distance between the center of circles P and Q is 11.70 units

The scale factor of dilation from circle P to Q

We have their radius to be:

P = 2

Q = 5

Divide the radius of Q by P to determine the scale factor (k)

k = Q/P

k = 5/2

k = 2.5

Hence, the scale factor of dilation from circle P to Q is 2.5

E I D 27° A I C m DC = 40° F B What is the mZAFB? |​

Answers

let's keep in mind that arc's get their angle value from the central angle they cover, so in this case whatever angle value the arcAFB has, will also be the same for the ∡AFB.

Check the picture below.

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