Also (slightly off the question, but relevant to pendulums), a pendulum only does small oscillations. 45 degrees is a bit large for the oscillations to be that of a pendulum (think how wide grandfather clocks are / aren't!)
Hmmmm...
Might it help to consider the TOTAL MOMENTUM before the explosions and the TOTAL at the end bearing in mind the 'explosions' are internal to the system.
hi,
I think you are making the situation too complicated. Problems can usually be solved EITHER by forces and accelerations OR by energy considerations.
I think here you would be better off considering the initial kinetic energy and the work done against friction as the block slides.
Cheers
Hi,
if you forget 'THE equation' approach and think back to first principles.
The whole journey takes 1.81 s.
How long will the up part of the journey take?
The vaulter starts at a speed v, vertically.
At the peak of the vault what is their vertical speed?
now, you should be able to work...
hi,
Draw the diagram
draw a free body diagram for each box (remember the tensions in each string may be different).
If the strings are taut and unstretchable, what can you say about the accelerations of each body?Now you should have lots of equations! Solve!
Hi,
where did you get a = v^2 / t ?
v is a velocity in metres per second
t is a time in seconds
a is an acceleration in metres per second squared
the dimensions (units) do not add up!
Hope that helps cheers
Hi,
First: draw a diagram of the scene.
Second: mark on all the forces using arrows
Third resolve the forces either horizontally and vertically OR parallel and perpendicular to the slope
Hope that gets you started.
Cheers
Hi,
"10/7 = A"
10 is a distance in metres
7 is a time in seconds
so 10/7 is in metres per second. NOT an acceleration!
Think about energy gains, not forces etc (i.e. not f=ma etc)
Cheers
Are you sure k is correct? How did you find it? I have no calculator to hand (don't like the compueter one...and it's late, but I don't think 101.8 is correct, but I may be doing it wrong in my head - it is VERY late!)
The mass hits the spring in equilibrium position and then comes to a stop...