Respuesta :
you need more information--with what you wrote, the 0.08 kg car travelling at 1.00 m/s would have the same effect since both cars would have equal momentum, so it would need to be travelling >1.00 m/s to break the egg, assuming what you wrote is the complete problem
Answer:
V= 1m/s
Step by step Explanation:
1. The car needs a certain impulse to break the egg. The impulse is given by:
I=m. ΔV
where I is the impulse, m is the mass of the car and ΔV is the change of velocity of the car. The impulse excerted by the car of 0.04kg is:
I= (0.04kg)( 2m/s ) =0.08 kg.m/s
take into account that the change of velocity is taken as 2 m/s because the instruction says the car can "barely" break the egg, the word "barely" suggest us that after breaking it, the car stops, i.e., its final velocity is 0 m/s.
2. With this information we know that, to break an egg, we need an impulse of 0.08 kg.m/s at least.
Another car of 0.08kg could break the egg if this achieve an impulse of 0.08 kg.m/s.
Replacing in the equation of impulse, we can find the minimum speed:
0.08 kg.m/s = (0.08kg)(V)
V= 1m/s