Explain the steps you would take to graph 2x-3y>15

Statement:

The radius of the circle is 8 inches.

To find out:

The area of the circle

Solution:

Answer:

D. 200.96 square inches

Hope you could understand.

If you have any query, feel free to ask.

Answer:

200.96 square inches

Step-by-step explanation:

π r^2

(3.14)*(8)^2

201 in^2

Answer:

1,200$

Step-by-step explanation:

multiply 30 x40 then it will equal 1,200$

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Answer:

D y < 8

Step-by-step explanation:

the range is the interval or set of all valid y (functional result) values.

we can see the y values start at +8, and as the curve is only going down, clearly endlessly, every value smaller than 8 is valid.

8 itself is the be excluded, as there is a hollow point (a filled point would indicate "include").

and therefore we cannot say y <= 8.

we have to use y < 8.

Answer:

The awnser is this, very real, dond fake 122

The unit rate for each size to the nearest hundredth of a dollar is Size A = $0.484, Size B = $0.393, Size C = $0.343 and Size D =$0.359.

What is unit rate?

Unit rate is a rate in which the second term of a ratio is one. Unit rate is a way to compare different quantities in which the second term is a constant of one. Unit rate is determined by dividing one quantity by another, with the second quantity always being one. Unit rate can be used to compare different items, such as prices when shopping, or to measure the speed of an object over a given period of time. Unit rate is often expressed as a whole number or a fraction.

Unit rate for Size A = $0.48, Size B = $0.39, Size C = $0.34 and
Size D =$0.36.
Given:
Size A The 7 1/5 ounce can cost $3.49.
Size B The 16 1/2 ounce can cost $6.49.
Size C The 24 3/4 ounce can cost $8.49.
Size D The 30 2/3 ounce can cost $10.99.
To find the unit rate for each, we take the total price and divide by the total ounce,
Size A = \(\frac{3.49}{\frac{36}{5} } =0.484\)
Size B = \(\frac{6.49}{\frac{33}{2} } =0.393\)
Size C = \(\frac{8.49}{\frac{99}{4} } = 0.343\)
Size D = \(\frac{10.99}{\frac{92}{3} } = 0.359\)

Hence, the unit rate for each size to the nearest hundredth of a dollar

is Size A = $0.484, Size B = $0.393, Size C = $0.343 and

Size D =$0.359.

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Answer: -18 - 27x, or -27x - 18

1. Solution Steps

\(-9(2+3x)\)

Use the distributive property to multiply −9 by 2+3x.

\(-18-27x\)

Expand

\(-27x-18\)

2. Solution Steps

\(-9(2+3x)\)

Use the distributive property to multiply −9 by 2+3x.

\(-18-27x\)

The distribution of the number of cars on the highway during two hours follows a binomial distribution with parameters n=2 and p=0.86, and the expected number of cars that will pass the highway before the first truck is approximately 1.16 cars.

(a) The distribution of the number of cars on the highway during two hours follows a Poisson distribution with a rate of 300 cars per hour. Since each vehicle is a car with a probability of 86%, we can use the binomial distribution to determine the probability of a specific number of cars in the two hours. The probability mass function of the number of cars, denoted by X, can be calculated as \(P(X = k) = (2Ck) * (0.86)^k * (0.14)^2^-^k\), where k ranges from 0 to 2. This gives us the probability distribution of the number of cars in the two hours.

(b) To determine the expected number of cars that will pass the highway before the first truck, we can utilize the geometric distribution. The probability of a car passing the highway before the first truck is 86%. Therefore, the expected number of cars, denoted by Y, can be calculated as \(E(Y) = 1 / 0.86 = 1.16\) cars. This means that on average, approximately 1.16 cars will pass the highway before the first truck.

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The simplified form of the expression (42x + 62y) + (38x - 4y) is 80x + 58y.

Given the expression in the question

(42x + 62y) + (38x - 4y)

To simplify, collect and add like terms.

(42x + 62y) + (38x - 4y)

42x + 62y + 38x - 4y

Collect like term

42x + 38x - 4y + 62y

Add 42x and 38x

80x - 4y + 62y

Add -4y and 62y

80x + 58y

Therefore, the simplified form is 80x + 58y.

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Answer:

y-axis

Step-by-step explanation:

points are (x,y)

since the y-coordinate does not change, but the x-coordinate does, it rotates around the y-axis.

reflection just means it rotates 180 degrees (out of the paper, not around)

The amount of money each one will make at the end of the day is equals to $21.775.

As per given in the question,

Amount of money earned earned by two friends per hour = $6.50

Total hours spent for baby sitting each day = 6.7hours

Total amount earned by both the friends per day = 6.50 × 6.7

                                                                            = $ 43.55

Amount of money earned by each one = 43.55 ÷ 2

                                                             =$ 21.775

Therefore, the amount of money each one will make at the end of the day is equals to $21.775.

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Answer:

4 over 1

4:1

4/1

Step-by-step explanation:

divide 16 by 4, which gets you 4.

and also divide 4 and 1, which gets you 1

Step-by-step explanation:

the correct answer is option a 6a-7

Therefore, there are 4 vertices in this graph.

Let V be the number of vertices in the graph. The sum of the degrees of all vertices in an undirected graph is twice the number of edges, so in this case, the sum of degrees is 2 * 10 = 20.

We know that two vertices have degree 4, so the degrees of the remaining vertices must add up to 20 - 2 * 4 = 12.

If there are v vertices of degree 3, then the total degree contributed by those vertices is 3v, so we have:

3v + 2 * 4 = 20

3v = 12

v = 4

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Answer:

B, x=40 is the right answer

Step-by-step explanation:

DAC is one half of the right angle and CAB is another half. So, you know that since a right angle is 90 degrees, DAC + CAB must equal 90.

They have given you equations for both angles, so now its just a matter of rearranging and solving for x.

DAC = x

CAB = 2x - 30

DAC + CAB = 90

Using the equations above, we can come up with this final equation:

x + 2x - 30 = 90

If we add the x together:

3x - 30 = 90

If we move the 30 to the other side by adding it to 90

3x = 90 + 30

3x = 120

If we divide 120 by 3:

x= 40

Therefore, the answer is B

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Answer: x = 78°

opposite angles have the same value

Answer:

78 degree

Step-by-step explanation:

x = 78 degree (being vertically opposite angle)

Given 12 identical red balls and 18 identical blue balls, the number of different arrangements of the 30 balls in which all 12 red balls are together and all 18 blue balls are together will be explained in this answer.

This is a permutation problem where the order in which the balls are arranged matters. The number of arrangements is found by the formula:nPr= n!/(n-r)!where n is the total number of balls, and r is the number of balls of one color.Let's consider the 12 red balls. The number of ways to arrange them among themselves is 12!Since they are identical, we must divide the result by the number of identical arrangements.

That is, 12!. Therefore, the number of ways to arrange the 12 red balls among themselves is:12!/12! = 1Similarly, we consider the 18 blue balls. The number of ways to arrange them among themselves is 18!Since they are identical, we must divide the result by the number of identical arrangements. That is, 18!.

Therefore, the number of ways to arrange the 18 blue balls among themselves is:18!/18! = 1Since all the 12 red balls must be together and all the 18 blue balls must be together, we consider the two groups as one. Thus, the total number of ways of arranging the balls will be:1*1*nPr(2)Where nPr(2) is the number of ways the 2 groups can be arranged. That is, the number of ways to arrange the 2 groups of balls is 2!= 2. Therefore, the total number of ways of arranging the balls will be:1*1*2 = 2Answer: There are two different arrangements of the 30 balls in which all 12 red balls are together and all 18 blue balls are together.

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If you hear 100 clicks from a trundle wheel, then you have measured a distance of 100 meters. This is because the wheel has a circumference of 1 meter, so every click indicates that the wheel has traveled 1 meter.

A trundle wheel is a simple tool used to measure distance. It consists of a wheel with a handle attached to it. As the wheel is rolled along the ground, it clicks every time it makes a full revolution. The number of clicks can be used to calculate the distance traveled.

In your example, the wheel has a circumference of 1 meter. This means that it takes 1 meter for the wheel to make a full revolution and click once. If you hear 100 clicks, then you have rolled the wheel 100 times, which means that you have traveled 100 meters.

Trundle wheels are not as accurate as other measuring tools, such as a tape measure or a laser rangefinder. However, they are a simple and easy-to-use tool that can be used to measure distances quickly and easily.

Here are some additional details about trundle wheels:

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Answer:

Step-by-step explanation:

root 14= 3.7

root 15= 3.9

24/7= 3.4

so the numbers will be placed in its location accordingly

12 words is 3/4 or 75% of the list

How many words are=

Find 100- 75=25%

25%= 1/4 = 3/4÷3

Then divide 75%/3= 12/3= 4

Now add 12words + 4 words = 16 words

Then answer is, there are 16 words

Answer:

see the attachment.

Answer:

C, -1.5

Step-by-step explanation:

edge

Answer:

C

Step-by-step explanation:

Becuase 68 is closer to c than b

Answer:

8b

Step-by-step explanation:

You can factor the b-term out since b-term exists for all terms in the expression. By factoring out, you are basically dividing the factored term off and put it outside of the bracket, thus:

\(\displaystyle{16b-8b=\left(16-8\right)b}\)

Then evaluate and simplify:

\(\displaystyle{\left(16-8\right)b=8\cdot b}\\\\\displaystyle{=8b}\)

Answer:

b

Step-by-step explanation:

n

Answer:not sure what u talking about

Step-by-step explanation:

Answer:

Since the ratios are constant, the sequence is geometric. The common ratio is –1. Since the ratios are constant, the sequence is geometric.