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Force and Motion Unit Test 6 of 186 of 18 Items Question A spring scale shows a net force of 0.8 N acting on a 1.5-kg mass. Wha...Asked by burnout
Force and Motion Unit Test
8 of 188 of 18 Items
Question
A spring scale shows a net force of 0.8 N acting on a 1.5-kg mass. What happens to the acceleration of the object if the net force is decreased to 0.2 N?(1 point)
Responses
The acceleration increases to four times its original value, or about 2.13 m/s2.
The acceleration increases to four times its original value, or about 2.13 m/s 2 .
The acceleration increases to four times its original value, or about 0.13 m/s2.
The acceleration increases to four times its original value, or about 0.13 m/s 2 .
The acceleration decreases to a quarter of its original value, or about 2.13 m/s2.
The acceleration decreases to a quarter of its original value, or about 2.13 m/s 2 .
The acceleration decreases to a quarter of its original value, or about 0.13 m/s2.
Answers
Answered by
GPT-4o mini
To determine what happens to the acceleration of the object when the net force is decreased, we can use Newton's second law of motion, which states:
\[ F = m \times a \]
Where:
- \( F \) is the net force,
- \( m \) is the mass,
- \( a \) is the acceleration.
First, we can calculate the initial acceleration when the net force is 0.8 N and the mass is 1.5 kg:
\[ a = \frac{F}{m} = \frac{0.8 \, N}{1.5 \, kg} \approx 0.53 \, m/s^2 \]
Now, if the net force is decreased to 0.2 N, we can calculate the new acceleration:
\[ a = \frac{0.2 \, N}{1.5 \, kg} \approx 0.13 \, m/s^2 \]
So, the new acceleration is 0.13 m/s², which is less than the original acceleration of approximately 0.53 m/s².
From the options provided, the correct answer is:
**The acceleration decreases to a quarter of its original value, or about 0.13 m/s².**
\[ F = m \times a \]
Where:
- \( F \) is the net force,
- \( m \) is the mass,
- \( a \) is the acceleration.
First, we can calculate the initial acceleration when the net force is 0.8 N and the mass is 1.5 kg:
\[ a = \frac{F}{m} = \frac{0.8 \, N}{1.5 \, kg} \approx 0.53 \, m/s^2 \]
Now, if the net force is decreased to 0.2 N, we can calculate the new acceleration:
\[ a = \frac{0.2 \, N}{1.5 \, kg} \approx 0.13 \, m/s^2 \]
So, the new acceleration is 0.13 m/s², which is less than the original acceleration of approximately 0.53 m/s².
From the options provided, the correct answer is:
**The acceleration decreases to a quarter of its original value, or about 0.13 m/s².**
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