Need Help with AP Physics Free Response Questions?

In summary, the problem is to find the force acting on an object due to an applied acceleration. Integration is the wrong method. v is the impulse, which is the momentum difference between the initial and final states.
  • #36
harmonicmotion said:
wait so would dv/dt just be 8/(1+5t)

No, that is v itself!

You must differentiate that expression to get the acceleration.
 
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  • #37
isnt impulse also force times the change in time
 
  • #38
sorry i still can't figure out c
 
  • #39
harmonicmotion said:
isnt impulse also force times the change in time
Only if the force is constant.
If it is not constant, you must perform the integral of F over time.
Happily, this equal to the change of momentum over that time.
 
  • #40
hdysudjfgf
 
  • #41
harmonicmotion said:
sorry i still can't figure out c

Well, what is v?

differentiate that function!
 
  • #42
for c i got (500)(-40)(1+5t)^-2
 
  • #43
Oops!
Remember that the mass of the system consists of BOTH the masses, i.e, 1000+500=1500.
 
  • #44
gyhtdesrehh
 
  • #45
so for 500 i put 1500 and then its right?
 
  • #46
harmonicmotion said:
so for 500 i put 1500 and then its right?

That is correct.
 
  • #47
hyujiklofddss
 
  • #48
so d is (mv(final)-mv(initial))/(time)
 
  • #49
No, that would give you the average FORCE over that time interval.
Do not divide with time; the impulse is just the momentum difference.
 
  • #50
hyhndhstsy
 
  • #51
so 3000?
 
  • #52
hyujhjyuhj
 
  • #53
mkinjubhyt
 
  • #54
wait sorry i messed up
 
  • #55
-10909.09?
 
  • #56
nhymjumjuy
 
  • #57
harmonicmotion said:
wait sorry i messed up

Indeed you did.

You should get:

[tex]I=1500*(\frac{8}{11}-8)=-1500*\frac{80}{11}[/tex]
 
  • #58
asdfghjkl;
 
  • #59
oh ok thank you so much!
 
  • #60
harmonicmotion said:
oh ok thank you so much!

You're welcome! :smile:
 

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