Liz records her hamsters weight once every week for onw year.How many observations does she make

Answers

Answer 1
Answer: 52 because there is 52 weeks in a year and she checks up once every year. So the answer is 52
Answer 2
Answer: 52
There are 52.143 weeks in a year

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The scatter plot below shows the relationship between the percentage of American adults who smoke and years since 1945.During this time period, the percentage of adults who smoked changed each year by about Choose 1 answer(A) -2 percentage points (B) -1 percentage points(C) -1/2 percentage points (D) -1/4 percentage points
Use X for the Variable. The sum of five times a number and 24 is seventy-nine.​
How many decimeters is there in 5 yards

6% of it is 27
I need help. Someone please give me a explanation of how to do this.

Answers

Answer:

You take 6% of a number and the resulting number is 27.

To do this you need to change the percent into a fraction.

6% = 6/100

This is the number you need to multiply to the number you need to find, A.

6/100 A = 27

Solve for x

6 A = 27x100

A= 2700/6

A = 450

Check your answer:

6/100 (A) = 27

6/100 (450) = 27

(6x450) /100 = 27

2700 / 100 = 27

27 = 27

Step-by-step explanation:

Wats da anwser 4×70=4×7×_

Answers

10 will be your answer
it is 10 because 4*70 = 280 so 4*7 = 28*10 =280

What is the percent of 5/9

Answers

To write a fraction as a percent, first remember that a percent is a ratio of a number to 100. If we wanted to write (5)/(9) as a percent, we need to find a fraction equivalent to (5)/(9) with a 100 in the denominator of the fraction. We can do this by setting up a proportion.

(5)/(9) = (n)/(100)

Now, we can use cross products to find the missing value.

9n = 500

÷9     ÷9

n = 55.6

Therefore, 5/9 can be written as 55.6%.

There are 55.56% of the percent of 5/9.

Since, A number or ratio that can be expressed as a fraction of 100 or a relative value indicating hundredth part of any quantity is called percentage.

To Calculate the percent of a number , divide the number by whole number and multiply by 100.

We have to given that;

To find the percent of 5/9.

Let us assume that,

the percent of 5/9 is, x

Hence, We can formulate;

⇒ 5/9 = x%

⇒ 5/9 = x / 100

⇒ x = 500/9

⇒ x = 55.56%

Thus, There are 55.56% of the percent of 5/9.

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Paz help me as fast as you can thank you ❤❤❤​

Answers

Answer:

the answer is A

Step-by-step explanation:

Do u need step by step but it’s A looks fimiliar

Can someone please help me with these questions? Thanks

Answers

D. 800(3.14) cm cubed

The paths of two runners cross at a stop sign. One runner is heading south at a constant rate of 6.5 miles per hour while the other runner is heading west at a constant rate of 7 miles per hour. How fast is the distance between them changing after 10 minutes?

Answers

Answer:

The distance between them changing after 10 minutes will be 9.553 mph.

Step-by-step explanation:

The paths of two runners cross at a stop sign (O). One runner is heading south at a constant rate of 6.5 miles per hour towards A while the other runner is heading west at a constant rate of 7 miles per hour towards B.

So, after 10 minutes the first runner covers a distance of 6.5 * (10)/(60) = 1.083 miles and the second runner covers a distance of 7 * (10)/(60) = 1.167 miles.

Therefore, after 10 minutes their distance will be \sqrt{(1.083)^(2) + (1.167)^(2)} = 1.592 miles.

Now, the distance between them is given by

AB² = OA² + OB²

Now, differentiating this equation with respect to time t (in hours) we get

2(AB) (d(AB))/(dt) = 2(OA) (d(OA))/(dt) + 2(OB) (d(OB))/(dt)

(AB) (d(AB))/(dt) = (OA) (d(OA))/(dt) + (OB) (d(OB))/(dt)

1.592 * (d(AB))/(dt) = 1.083 * 6.5 +  1.167 * 7 = 15.208

(d(AB))/(dt) = 9.553 mph.

Therefore, the distance between them changing after 10 minutes will be 9.553 mph. (Answer)

Final answer:

The distance between the two runners is not changing after 10 minutes.

Explanation:

To find the rate of change of the distance between the two runners, we can use the concept of relative velocity. The distance is changing due to the motion of both runners, so we need to find the rate at which each runner is approaching or moving away from the other. Since one runner is heading south and the other is heading west, their velocities are perpendicular to each other. We can use the Pythagorean theorem to find their combined velocity and then calculate the rate of change of the distance between them.

Let's consider the southward runner as Runner A and the westward runner as Runner B. The velocity of A is 6.5 miles per hour, and the velocity of B is 7 miles per hour. After 10 minutes, the distance traveled by A can be calculated as (6.5 miles/hour) * (10/60) hours = 1.083 miles. The distance traveled by B can be calculated as (7 miles/hour) * (10/60) hours = 1.167 miles.

Using the Pythagorean theorem, we can calculate the distance between the two runners after 10 minutes:

Distance = sqrt((1.083 miles)^2 + (1.167 miles)^2) ≈ 1.563 miles

To find the rate of change of the distance between them, we can differentiate the equation for the distance with respect to time:

d(Distance)/dt = (1/2)*((2*(1.083 miles)*(0))/(sqrt((1.083 miles)^2 + (1.167 miles)^2))) + (1/2)*((2*(1.167 miles)*(0))/(sqrt((1.083 miles)^2 + (1.167 miles)^2))) = 0

Therefore, the distance between the two runners is not changing after 10 minutes.

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