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Answer :
Sure, let's solve this step-by-step!
1. Identify the Problem:
- We need to find the constant acceleration of a car that increases its speed from 88 feet per second (fps) to 220 feet per second (fps) in 3 seconds.
2. Formula for Constant Acceleration:
- The formula to calculate acceleration (a) when you know the initial velocity (Vi), final velocity (Vf), and the time (t) is:
[tex]\[
a = \frac{Vf - Vi}{t}
\][/tex]
3. Plug in the Values:
- Initial velocity (Vi) = 88 fps
- Final velocity (Vf) = 220 fps
- Time (t) = 3 seconds
4. Calculate the Acceleration:
- Using the formula:
[tex]\[
a = \frac{220 \, \text{fps} - 88 \, \text{fps}}{3 \, \text{s}}
\][/tex]
- Simplify the numerator:
[tex]\[
220 - 88 = 132
\][/tex]
- Divide by the time:
[tex]\[
a = \frac{132}{3} = 44 \, \text{feet per second squared}
\][/tex]
5. Conclusion:
- The car's acceleration is 44 feet per second per second.
So, the correct answer is H. 44.
1. Identify the Problem:
- We need to find the constant acceleration of a car that increases its speed from 88 feet per second (fps) to 220 feet per second (fps) in 3 seconds.
2. Formula for Constant Acceleration:
- The formula to calculate acceleration (a) when you know the initial velocity (Vi), final velocity (Vf), and the time (t) is:
[tex]\[
a = \frac{Vf - Vi}{t}
\][/tex]
3. Plug in the Values:
- Initial velocity (Vi) = 88 fps
- Final velocity (Vf) = 220 fps
- Time (t) = 3 seconds
4. Calculate the Acceleration:
- Using the formula:
[tex]\[
a = \frac{220 \, \text{fps} - 88 \, \text{fps}}{3 \, \text{s}}
\][/tex]
- Simplify the numerator:
[tex]\[
220 - 88 = 132
\][/tex]
- Divide by the time:
[tex]\[
a = \frac{132}{3} = 44 \, \text{feet per second squared}
\][/tex]
5. Conclusion:
- The car's acceleration is 44 feet per second per second.
So, the correct answer is H. 44.
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