Calculating Momentum for a Slap Shot in Hockey

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Brett's slap shot problem involves calculating the puck's final velocity after applying an average force of 16.8 Newtons for 0.116 seconds, starting from an initial speed of 3.4 m/s away from the goal. The impulse calculated is 1.95, which equals the change in momentum. To find the final velocity, the correct approach is to consider the direction towards the goal as positive, adjusting the signs accordingly. A separate car crash problem involves determining the stopping time from an initial speed of 13.7 m/s over a distance of 0.277 meters, which requires using constant acceleration equations correctly. Clarifications on the signs and assumptions about final velocity are crucial for solving both problems accurately.
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Brett takes a slap shot, exerting an average force of 16.8 Newtons on the puck for 0.116 seconds. The puck has a mass of 0.110 kilograms and was initially moving directly away from the goal at 3.4 meters per second. How fast does it move toward the goal?
21.127 or -21.127 is not the correct answer. I am unsure which direction would be considered negative momentum. Here is my work.
Impulse= 1.95
1.95=change in momentum
1.95= mass X change in velocity
1.95= .110kg X (vf-3.4)
I divided 1.95 by .110kg and then added 3.4 to the other side. According to my online homework checker this is wrong. Could someone please help me solve this overthought problem? Perhaps something isn't negative when it should be.
 
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To keep track of signs, do this: Pick one direction (towards the goal, say) and call that positive. Given that, what's the sign of the impulse? the initial velocity?
 
That's great I think I got it. Here is one problem that makes no sense to me even after using the given hint.
2. A car moving at 13.7 meters per second crashes into a barrier and stops in 0.277 meters.
a. How long does it take to stop the car? Hint: This is a constant acceleration problem.

So I used the const acc eq X=.5(vf+vi)t and got
.277=.5(13.7)t
t=.04

This can't be right. Where did I go wrong? I tired just multiplying the two givens together and that didn't work either. Was it wrong to assume the final velocity was 0? Thanks for your help.
 
this is correct.
why don't you like your answer?
 
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