What ordered pair describes the location of point P?

Answers

Answer 1

Answer: (3,4) the run (x) comes first which was the 3 and then the rise (y) comes second and it is 4

Answer 2

Answer: Well, let's see. The coordinates would be (x,y). Therefore all you have to do is plug the point's in it. Hope this helps! :)

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5·5x6+15x3=15(2+____) 15x2+3x5=5(4+___)

What is the area of the equilateral triangle?

Answers

the area of an equilateral triangle is A= 3/4a squared.

If a test has 95 questions how many points would each question be worth? Using your answer how many could you miss without going below an 80?

Answers

One can miss up to 24 questions and still achieve an 80% score.

In order to calculate the points each question is worth and determine how many questions you can miss while maintaining an 80% score.

To find the points each question is worth, we divide the total points by the number of questions. Let's assume the test is out of 100 points, which is a common scale. Therefore, each question would be worth $(100)/(95)$ or approximately 1.05 points.

Now, let's determine how many questions you can miss while still achieving an 80% score (which is 80 out of 100 points). We'll set up an equation to solve for the maximum number of questions you can miss, denoted by "x":

$80 = (100 - x)/(95) * 100$

To solve for "x," first, we'll simplify the equation:

$80 = (10000 - 100x)/(95)$

Next, we'll isolate "x" by multiplying both sides by 95:

$7600 = 10000 - 100x$

Now, isolate "-100x" by subtracting 7600 from both sides:

$-2400 = -100x$

Finally, divide both sides by -100 to solve for "x":

$x = (-2400)/(-100) = 24$

So, you can miss up to 24 questions and still achieve an 80% score.

To know more about Score here

brainly.com/question/29138242

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100/95= 1.05. Each question worth 1.1 rounded. You could miss 19 but if you miss 20 you go under 80.

Least number that has 2, 3, 4, as factors

Answers

the answer is number twelve 12

The least factor that has 2, 3, and 4 as factors is 12.

There are two college entrance exams that are often taken by students, Exam A and Exam B. The composite score on Exam A is approximately normally distributed with mean 20.5 and standard deviation 4.9. The composite score on Exam B is approximately normally distributed with mean 1022 and standard deviation 214. Suppose you scored 27 on Exam A and 1209 on Exam B. Which exam did you score better on? Justify your reasoning using the normal model.

Answers

Answer: Exam A

Step-by-step explanation:

We must analyze how far are you from the mean in both cases, where the "step" that we will use to measure is the standard deviation.

In exam A, the mean is 20.5 and the standard deviation is 4.9.

If you scored a 27; then you need to see:

20.5 + 4.9 = 25.4

20.5 + 4.9 + 4.9 = 30.3

So you are within two times the standard deviation (more than the mean).

In the B exam, the mean is 1022 and the standard deviation is 214, where you scored 1209.

1022 + 214 = 1236

So in this exam, you are by one standard deviation away from the media.

With this, you can see that you did score better in exam A.

I need help with the five on the bottom. The PowerPoint didn’t make sense to me so im hoping that someone can explain how to do these?

Answers

Answer:

1) 3<x≤15

2) w>-3

3) t>2 and t<-6

4) q<-15 and q≥-3

5) -6<p<5

Step-by-step explanation:

I will solve one problem to show you.

1) -2<x-5≤10

add 5 on both sides

-2+5<x-5+5≤10+5

3<x<15

7(x+10)=100 how do u find what x equals

Answers

7(x + 10) = 100

First, divide both sides by 7. / Your problem should look like: $x + 10 = (100)/(7)$
Second, subtract the 10 from both sides. / Your problem should look like: $x = (100)/(7) - 10$
Third, simplify. / Your problem should look like: $x = (30)/(7)$

Answer as fraction: $x = (30)/(7)$
Answer as decimal: 4.2857

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Chloe is painting on a stretched canvas that has an area of 108 square inches. The length of the canvas is 12 inches.