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Answer :
To find the velocity of the ball from the frame of reference of the housefly, we need to determine their relative velocity. Here's how we can do that:
1. Identify the velocities:
- The velocity of the fly is 2.3 meters per second (m/s) going north.
- The velocity of the ball is 34.0 meters per second (m/s) going north.
2. Understand the concept of relative velocity:
- The relative velocity of one object with respect to another is the velocity of the object as seen from the second object's frame of reference. In this case, we're viewing the ball from the fly's perspective.
3. Calculate the relative velocity:
- To find how fast the ball appears to be moving from the fly's perspective, we subtract the velocity of the fly from the velocity of the ball.
- So, the relative velocity is calculated as:
[tex]\[
\text{Relative Velocity} = \text{Velocity of Ball} - \text{Velocity of Fly}
\][/tex]
- Substitute in the values:
[tex]\[
\text{Relative Velocity} = 34.0 \, \text{m/s} - 2.3 \, \text{m/s} = 31.7 \, \text{m/s}
\][/tex]
Therefore, from the fly's frame of reference, the velocity of the ball is 31.7 m/s. This matches option b.
The correct answer is:
b. [tex]\( 31.7 \, \text{m/s} \)[/tex]
1. Identify the velocities:
- The velocity of the fly is 2.3 meters per second (m/s) going north.
- The velocity of the ball is 34.0 meters per second (m/s) going north.
2. Understand the concept of relative velocity:
- The relative velocity of one object with respect to another is the velocity of the object as seen from the second object's frame of reference. In this case, we're viewing the ball from the fly's perspective.
3. Calculate the relative velocity:
- To find how fast the ball appears to be moving from the fly's perspective, we subtract the velocity of the fly from the velocity of the ball.
- So, the relative velocity is calculated as:
[tex]\[
\text{Relative Velocity} = \text{Velocity of Ball} - \text{Velocity of Fly}
\][/tex]
- Substitute in the values:
[tex]\[
\text{Relative Velocity} = 34.0 \, \text{m/s} - 2.3 \, \text{m/s} = 31.7 \, \text{m/s}
\][/tex]
Therefore, from the fly's frame of reference, the velocity of the ball is 31.7 m/s. This matches option b.
The correct answer is:
b. [tex]\( 31.7 \, \text{m/s} \)[/tex]
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