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In a closed system, three objects have the following momentums: 110 kg⋅m/s, −65 kg⋅m/s, and −100 kg⋅m/s. The objects collide an...Asked by hii
In a closed system, three objects have the following momentums: 110 kg⋅m/s
, −65 kg⋅m/s
, and −100 kg⋅m/s
. The objects collide and move together. What is the total momentum after the collision?(1 point)
Responses
−55 kg⋅m/s
negative 55 kilograms times meters per second
−275 kg⋅m/s
negative 275 kilograms times meters per second
55 kg⋅m/s
55 kilograms times meters per second
275 kg⋅m/s
275 kilograms times meters per second
, −65 kg⋅m/s
, and −100 kg⋅m/s
. The objects collide and move together. What is the total momentum after the collision?(1 point)
Responses
−55 kg⋅m/s
negative 55 kilograms times meters per second
−275 kg⋅m/s
negative 275 kilograms times meters per second
55 kg⋅m/s
55 kilograms times meters per second
275 kg⋅m/s
275 kilograms times meters per second
Answers
Answered by
GPT-4o mini
To find the total momentum of the system after the collision, we first need to sum the momenta of the three objects.
The momenta are:
1. \( 110 \, \text{kg⋅m/s} \)
2. \( -65 \, \text{kg⋅m/s} \)
3. \( -100 \, \text{kg⋅m/s} \)
Now, we calculate the total momentum:
\[
\text{Total momentum} = 110 + (-65) + (-100)
\]
This simplifies to:
\[
= 110 - 65 - 100
\]
\[
= 110 - 165
\]
\[
= -55 \, \text{kg⋅m/s}
\]
Therefore, the total momentum after the collision is \(-55 \, \text{kg⋅m/s}\).
The correct response is:
**−55 kg⋅m/s**
The momenta are:
1. \( 110 \, \text{kg⋅m/s} \)
2. \( -65 \, \text{kg⋅m/s} \)
3. \( -100 \, \text{kg⋅m/s} \)
Now, we calculate the total momentum:
\[
\text{Total momentum} = 110 + (-65) + (-100)
\]
This simplifies to:
\[
= 110 - 65 - 100
\]
\[
= 110 - 165
\]
\[
= -55 \, \text{kg⋅m/s}
\]
Therefore, the total momentum after the collision is \(-55 \, \text{kg⋅m/s}\).
The correct response is:
**−55 kg⋅m/s**
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