Kathy dropped a snowball from a building that is 39.2 meters tall. The equation t2 = 39.29.8

Question

represents the amount of time, in seconds, it takes for the snowball to reach the ground. How long did it take the snowball to reach the ground?

A
14
second

B
12
second

C
2 seconds

D
4 seconds

Answer 1

To find the time it takes for the snowball to reach the ground, we need to solve the equation t^2 = 39.2.

Taking the square root of both sides, we get:

t = √39.2

Using a calculator, we find that √39.2 ≈ 6.26.

Therefore, it took the snowball approximately 6.26 seconds to reach the ground.

None of the given options match this answer, so none of the options are correct.

Answer 2

it's one of them

Answer 3

Apologies for the mistake in my previous response.

To find the time it takes for the snowball to reach the ground, we need to solve the equation t^2 = 39.2.

Taking the square root of both sides, we get:

t = √39.2

Using a calculator, we find that √39.2 ≈ 6.26.

Therefore, it took the snowball approximately 6.26 seconds to reach the ground.

Since none of the provided options match this answer, it appears that there may be an error or missing information.

Answer 4

it's B. : 2 seconds

Answer 5

Apologies for the incorrect previous response.

To find the time it takes for the snowball to reach the ground, you need to solve the equation t^2 = 39.2.

Taking the square root of both sides, we get:

t = √39.2

Using a calculator, we find that √39.2 ≈ 6.26.

However, since time cannot be negative, we need to consider the positive value for t. Thus, it takes the snowball approximately 6.26 seconds to reach the ground.

None of the given options match this answer. Therefore, there may be an error or missing information in the question.