PLEASE HELP ASAP, 100 POINTS FOR ANSWER
6.For the Raleigh company, create a table to represent the cost of the cab ride given the number of miles provided for miles 5, 10, 15 and 20. List the cost for the cab ride for 15 miles
7.For the Raleigh company write an equation in slope-intercept form to represent the amount charged, y, for x number of miles.
8.For the Raleigh company write an equation in point-slope form to represent the amount charged, y, for x number of miles for the company in Raleigh, NC.
9. Write an equation in standard form to represent the amount charged, y, for x number of miles for the company in Raleigh.
10.What does the slope mean in the context of the problem?

Answer:

x= 8.2

Step-by-step explanation:

first we need to find the hypotenuse of the smaller triangle

3² + 4² = C

9 + 16 = 25

√25 = 5

now that we found the hypotenuse of the smaller triangle then we now find the hypotenuse of the larger one (x)

6.5² + 5² = C

42.25 + 25 = 67.25

√67.25 = 8.2

Answer:

1.-8

2.19

3.-7

Step-by-step explanation:

Greetings from Brasil...

A 1st degree function can be written in two ways:

F(X) = AX + B

or

Y = AX + B

note that F(X) = Y

So, looking at the alternatives in the question, only Y = 7X/3 - 8 is equivalent to Y = AX + B, where:

A = 7/3

B = - 8

then

\(\large{\boldsymbol{\mathbf{Y = \frac{7X}{3}-8\Leftrightarrow Y=AX+B}}}\)   a function of the 1st degree

answer:

Answer: 85

Step-by-step explanation:

\(100-3(3y-4x)\\\\=100-3(3 \cdot 7-4 \cdot 4)\\\\=100-3(21-16)\\\\=100-3(5)\\\\=100-15\\\\=85\)

Answer:

148

Step-by-step explanation:

use bidmas to get final solution

100-3(12-28)

100-3 × (-16)

=148

The result of the integral ∫e^(24(3 + 5t - 2)) dt is (1/5) * (1/24) * e^(24(5t + 1)) + C

Reference to Power rule for integrals. To evaluate the integral ∫e^(24(3 + 5t - 2)) dt, we can simplify the expression inside the exponential function first:

3 + 5t - 2 = 5t + 1

Now we can rewrite the integral as:

∫e^(24(5t + 1)) dt

To evaluate this integral, we can use a substitution. Let u = 5t + 1. Then, du = 5dt, and dt = du/5.

Substituting these values into the integral, we have:

∫e^(24u) * (1/5) du

Now the integral becomes:

(1/5) ∫e^(24u) du

To integrate e^(24u), we can use the power rule for integrals. The integral of e^x is e^x, so the integral of e^(24u) will be (1/24)e^(24u). Applying this to the integral, we get:

(1/5) * (1/24) * e^(24u) + C

where C is the constant of integration.

Substituting back u = 5t + 1, we have:

(1/5) * (1/24) * e^(24(5t + 1)) + C

This is the result of the integral ∫e^(24(3 + 5t - 2)) dt.

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The length of side NO is approximately 66.9  units.

Given

See attachment for quadrilaterals IJKL and MNOP

We have to determine the length of NO.

From the attachment, we have:

KL = 9

JK = 14

OP = 43

To do this, we make use of the following equivalent ratios:

JK: KL = NO: OP

Substitute values for JK, KL and OP

14:9 =  NO: 43

Express as fraction,

14/9 = NO/43

Multiply both sides by 43

43 x 14/9 = (NO/43) x 43

43 x 14/9 = NO

(43 x 14)/9 = NO

602/9 = NO

66.8889 =  NO

Hence,

NO ≈ 66.9   units.

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The complete question is:

The identified parameters are:

ta = 6 minutes

tθ = 11 minutes

∂a = 4 minutes

∂θ = 20 minutes

ra = 1/6 minutes^(-1)

rθ = 1/11 minutes^(-1)

ta: Mean time between calls to the center

tθ: Effective response time

∂a: Standard deviation of the time between calls to the center

∂θ: Standard deviation of the effective response time

ra: Rate of calls to the center (inverse of ta, i.e., ra = 1/ta)

rθ: Rate of effective response (inverse of tθ, i.e., rθ = 1/tθ)

Given information:

Mean time between calls to the center (ta) = 6 minutes

Standard deviation of time between calls (∂a) = 4 minutes

Effective response time (tθ) = 11 minutes

Standard deviation of effective response time (∂θ) = 20 minutes

Using this information, we can determine the values of the parameters:

ta = 6 minutes

tθ = 11 minutes

∂a = 4 minutes

∂θ = 20 minutes

ra = 1/ta = 1/6 minutes^(-1)

rθ = 1/tθ = 1/11 minutes^(-1)

So, the identified parameters are:

ta = 6 minutes

tθ = 11 minutes

∂a = 4 minutes

∂θ = 20 minutes

ra = 1/6 minutes^(-1)

rθ = 1/11 minutes^(-1)

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The median of the data set is 27 and the mean is 26.2. Therefore, the answer is: Median = 27 and Mean = 26.2

To find the mean, we must add up all the values in the data set and divide by the total number of values. Therefore,Mean = (27 + 36 + 44 + 7 + 17)/5= 26.2 (rounded to one decimal place).

To find the median, we need to arrange the data set in order from lowest to highest value. 7, 17, 27, 36, 44Since there are an odd number of values in the data set, the median is the middle value. In this case, the median is 27.

Therefore, the median of the data set is 27 and the mean is 26.2. Therefore, the answer is: Median = 27 and Mean = 26.2

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Answer: 0.5

Step-by-step explanation:

\(cot(x)=\frac{1}{tan(x)} =\frac{1}{\frac{sin(x)}{cos(x)} } =\frac{cos(x)}{sin(x)}\\\\sin(x)cot(x)=sin(x)*\frac{cos(x)}{sin(x)} =cos(x)\\\\cos(x)=sin(x)cot(x)=0.5\)

The required number of children and adults for sitting in the theater are 300 and 50 respectively.

A equation is supposed to be linear equation in two factors in the event that it is written as hatchet + by + c=0, where a, b and c are genuine numbers and the coefficients of x and y, i.e an a and b separately, are not equivalent to nothing. For instance, 10x+4y = 3 and - x+5y = 2 are straight equation in two factors.

Let be consider number of children be x and that of adults is y.

We have,

x + y = 350-------(1)

y = 350 - x

And 5x + 10y = 2000------------------(2)

Put value of y in equation (2)

5x + 10( 350 - x) = 2000

5x + 3500 - 10x = 2000

-5x = -1500

x = 300

Then

y = 350 - x = 350 - 300 = 50

Thus, There will be 300 children and 50 adults in the  theater .

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Step-by-step explanation:

We can use long division to divide the polynomial (4x³ - 6x² - 4x + 8) by the binomial (2x - 1).

2x² + 2x - 4

2x - 1 | 4x³ - 6x² - 4x + 8

- (4x³ - 2x²)

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

-4x² - 4x

+ ( -4x² + 2x )

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

-2x + 8

- (-2x + 1)

----------

7

Therefore, the quotient is 2x² + 2x - 4, and the remainder is 7.

Answer:

8,000 ordinary income and $1,000 Section 1231 gain

Step-by-step explanation:

To find the scale factor, first divide target volume of the large bag

by the volume of the small bag and then find the 3rd root of that number. Rounded to the nearest thousandth, that is 2.714.

Next, take that number to the 2nd power. The surface area of the bag will increase by about (to the nearest tenth) a factor of 7.374.

To find the scale factor, first divide the target volume of the large bag by the volume of the small bag:

40 ÷ 2 = 20

Next, find the 3rd root of that number, rounded to the nearest thousandth:

20^(1/3) ≈ 2.714

Next, take that number to the 2nd power to find the scale factor for the surface area:

2.714^2 ≈ 7.374

The surface area of the bag will increase by a factor of about 7.4 (to the nearest tenth).

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Answer:

no it is not a function

Step-by-step explanation:

function- for every input there is only one output

(1,7),(2,13),(3,13) it has two 13 so it is not a function

Answer:

To find volume of rectangular prism you must find the length, width, and height!

Step-by-step explanation:

Volume = (Width) (height) (length)

Volume= Width x height x Length

you must multiple the length, width, and height together to get VOLUME:)

HOPE THIS HELPS :)

Answer:

x = 8 or x = -4, i.e., the last number line

Step-by-step explanation:

|x – 2| = 6 translates to

x-2 = 6 or x-2 = -6 if you eliminate the absolute operation. So there are two solutions that you can solve independently:

x-2 = 6 => x = 8

x-2 = -6 => x = -4

Answer:

d

Step-by-step explanation:

just got it right :)

Total fixed cost is $6. The value of AFC is $6 / Q. Productive efficiency is greatest at Q = 4.5. Diminishing returns begin when Q = 3. The total fixed cost (TFC) does not change because it is fixed.

a) Total fixed cost is $6

b) We can obtain the average fixed cost function (AFC) from the total fixed cost (TFC) by dividing it by output (Q) as follows: AFC = TFC / Q. So, the value of AFC is $6 / Q.

c) The AVC function is calculated by dividing total variable cost (TVC) by output (Q).

STC = TFC + TVC6 + 9Q - 3Q2 + (1/3)Q3TVC = 9Q - 3Q2 + (1/3)Q3AVC = TVC / QAVC = (9Q - 3Q2 + (1/3)Q3) / QAVC = 9 - 3Q + (1/3)Q2

d) The MC function is derived by taking the first derivative of the STC function with respect to output (Q). The derivative of the STC function is: MC = dSTC / dQMC = 9 - 6Q + Q2

e) As Q approaches infinity, the denominator of AFC becomes larger and larger. So, AFC approaches zero as Q gets very large. This implies that fixed costs per unit decrease as production quantities get larger.

f) We can find the value of Q at which AVC is a minimum by taking the first derivative of the AVC function and setting it equal to zero. The first derivative of AVC is: AVC = 9 - 3Q + (1/3)Q2

dAVC / dQ = -3 + (2/3)Q= 0

Q = 4.5

g) Productive efficiency is greatest when AVC is at its minimum. Therefore, productive efficiency is greatest at Q = 4.5.

h) We can demonstrate that the value of SMC equals the value of AVC at the value of Q where AVC is a minimum by plugging Q = 4.5 into both the AVC and MC functions. AVC = 9 - 3(4.5) + (1/3)(4.5)2AVC = 7.125MC = 9 - 6(4.5) + 4.52MC = 7.125

Since SMC = MC, we can conclude that SMC equals AVC at the value of Q where AVC is a minimum.

i) In the short run, the total fixed cost (TFC) does not change because it is fixed. Therefore, the derivative of the STC function with respect to output (Q) is equal to the derivative of the TVC function with respect to output (Q). This means that dSTC / dQ = dTVC / dQ.

j) Increasing returns to scale cease when the marginal cost (MC) is equal to average total cost (ATC). Diminishing returns to scale begins when MC exceeds ATC. ATC is calculated by dividing the total cost (TC) by output (Q). TC is calculated by adding total fixed cost (TFC) and total variable cost (TVC).

ATC = TC / QATC = (6 + 9Q - 3Q2 + (1/3)Q3) / Q

Now, we can find the level of Q where increasing returns to scale cease by calculating the first derivative of ATC and setting it equal to zero.

ATC = (6 + 9Q - 3Q2 + (1/3)Q3) / QdATC / dQ = (6 - 6Q + Q2) / Q2= 0

Q = 3

Now, we can calculate the marginal cost function and find the level of Q where diminishing returns begins. We know that diminishing returns begin where the marginal cost is at its minimum.

MC = 9 - 6Q + Q2MC = 9 - 6(3) + 32MC = 3

So, diminishing returns begin when Q = 3.

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To convert 345 milliliters to liters, the proportion you should use is:1 L = 1000 mL.

The above conversion implies that 1 liter is equal to 1000 milliliters. Therefore, to convert milliliters to liters, you should divide the number of milliliters by 1000. This means that the answer will be in liters. The proportion used is shown below:$$\frac{345 \text{ mL}}{1} \times \frac{1\text{ L}}{1000\text{ mL}}= \frac{345}{1000} \text{ L}= 0.345 \text{ L}$$Therefore, 345 milliliters is equal to 0.345 liters when converted using the above proportion.

The litre is a metric volume unit . Although the litre is not a SI unit, it is classified as one of the "units outside the SI that are accepted for use with the SI," along with units like hours and days. The cubic metre (m3) is the SI unit for volume.

A millilitre is a metric unit of volume that is equal to one thousandth of a litre (also written millilitre or mL). The International System of Units (SI) accepts it as a non-SI unit for usage with its system. In terms of volume, it is exactly equal to one cubic centimetre (cm3, or non-standard, cc).

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Answer:

15 and 17

Step-by-step explanation:

x/5=3

x= 15   15/5 is 3

x/2=8.5

x=17   17/2 is 8.5

9514 1404 393

Answer:

  $974.28

Step-by-step explanation:

The formula for the account balance is ...

  A = P(1 +r)^t

Subtracting the principal gives the amount of interest.

  I = P((1 +r)^t -1)

  i = $8500(1.0275^4 -1) ≈ $974.28

You would earn $974.28 in interest over that time period.

Answer:

\( \frac{3 \sqrt{2} }{2} \)

Based on the given information, a simple random sample (SRS) of 125 Americans shows that 43 of them regularly use two or more pairs of eyeglasses.

To determine if this is evidence that the percentage of Americans who regularly use two or more pairs of eyeglasses exceeds 30%, we need to calculate the proportion. The proportion of Americans in the SRS who regularly use two or more pairs of eyeglasses is calculated by dividing the number of Americans who do (43) by the total sample size (125).

Proportion = Number of Americans using two or more pairs of eyeglasses / Total sample size
Proportion = 43/125
Calculating this proportion, we find that it is approximately 0.344 or 34.4%. To determine if this proportion exceeds 30%, we compare it to the given value. Since 34.4% is greater than 30%, it can be concluded that there is evidence that the percentage of Americans who regularly use two or more pairs of eyeglasses exceeds 30%.

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You can perform the calculations to find the test statistic and p-value based on the sample data, and make a decision by comparing the p-value to the significance level.

Based on the given information, we have a simple random sample (SRS) of 125 Americans, and out of those, 43 regularly use two or more pairs of eyeglasses. The question is whether this provides evidence that the percentage of Americans who regularly use two or more pairs of eyeglasses exceeds 30%.

To answer this question, we need to conduct a hypothesis test.

Step 1: Set up the hypotheses:
- Null hypothesis (H0): The percentage of Americans who regularly use two or more pairs of eyeglasses is 30% or less.
- Alternative hypothesis (Ha): The percentage of Americans who regularly use two or more pairs of eyeglasses exceeds 30%.

Step 2: Choose the significance level:
Let's assume a significance level of 0.05 (5%).

Step 3: Compute the test statistic and p-value:
We need to calculate the test statistic and p-value based on the sample data. Since we are comparing a proportion to a specific value, we can use the one-sample proportion test.

Step 4: Make a decision:
If the p-value is less than the significance level (0.05), we reject the null hypothesis. Otherwise, we fail to reject the null hypothesis.

Step 5: Interpret the decision:
If we reject the null hypothesis, it means we have evidence to conclude that the percentage of Americans who regularly use two or more pairs of eyeglasses exceeds 30%. On the other hand, if we fail to reject the null hypothesis, we do not have enough evidence to support the claim that the percentage exceeds 30%.

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pretty sure its y=2^x aka B

Answer:

-17 and -5

Step-by-step explanation:

-5 x -17 = 85

-5 + -17 = -22

The percentage of defective panels from the two plants was 6% number of panels produced by plant are 6000.

Let x be the quantity of tv panels that the Company B produced. It is said on this object that 10% of those panels are faulty.

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Answer:

Yes true i tried it out