@Abhisar A red car of mass m is heading north (direction 0°). It collides at an intersection with a yellow car of mass 1.3m heading east (direction 90°). Immediately after the collision, the cars lock together and travel at in direction 42°. What is the speed of the yellow car just before the collision? 24 m/s 28 m/s 11 m/s 17 m/s
The velocity after collision is 20m/s
Initial velocity of red car is not given ?
No
The red car mass is variable m and yellow is 1.3*m
@Astrophysics
Mass 1.3m lol mhm o_O, well do you have any idea on how to start it? Anything that comes in mind when it says collision?
Mass *v is the momentum
Yes this question deals with momentum, so first thing, draw a picture out :), and what for 1.3m mass mean? Oh I see the yellow is 1.3* the mass of red car hehe. The wording! Anyways any attempt at the drawing?
|dw:1406083245020:dw|
Seems like there is some information missing when it says " the cars lock together and travel AT ... IN direction 42 degrees.
20m/S
\(\color{blue}{\text{Originally Posted by}}\) @akohl The velocity after collision is 20m/s \(\color{blue}{\text{End of Quote}}\)
So i think we will have to apply law of conservation of momentum ?
YEA mass times velocity
\[\sum p _{i}= \sum p _{f}\] does this ring a bell? (remember these are vector quantities)
But initial velocity of red ball is not given.
Newtons third law basically :P
Oh I see
cant add vectors without magnitude
Hey, do you have an image of the full question?
That's wr i got struck !
no there wasnt one
Or can you just post wherever you got your question from, I have doubts haha.
I cant its off a worksheet from my summer school teacher lol
*stuck
If we had an initial velocity, this would be cake :p
|dw:1406082585480:dw| u will get \[V _{1}=2.3 V\] \[V _{2}= \frac{ 2.3 }{ 1.3 }V\] and then use the conservation of kinetic energy and substitute with v1 and v2 to get V \[\frac{ 1 }{ 2 }mV _{1}^{2}+\frac{ 1.3 }{ 2 }mV _{2}^{2}=\frac{ 2.3 }{ 2 }mV ^{2}\]
oh noo i forgot to write the values cos 45 write it and continue.
momentum is vector while energy isn't.
Join our real-time social learning platform and learn together with your friends!