To find the total momentum after the collision, we need to add the momenta of the three objects together:
- First momentum: \( 110 , \text{kg⋅m/s} \)
- Second momentum: \( -65 , \text{kg⋅m/s} \)
- Third momentum: \( -100 , \text{kg⋅m/s} \)
Now, let's calculate the total momentum:
\[ \text{Total momentum} = 110 + (-65) + (-100) \] \[ = 110 - 65 - 100 \] \[ = 110 - 165 \] \[ = -55 , \text{kg⋅m/s} \]
Thus, the total momentum after the collision is \( -55 , \text{kg⋅m/s} \).
The correct response is: −55 kg⋅m/s (negative 55 kilograms times meters per second).