Based on the problem given in the image, here is a translation into Indonesian with P = 3:

Problem:

Observe the image below, where 3 blocks are connected by a rope through a pulley. Block $M_1 = 10 \, \text{kg}$ is hanging on the left side, $M_2 = P \, \text{kg}$ (where $P = 3$) is on an inclined plane, and $M_3 = 15 \, \text{kg}$ is hanging on the right side. The system is released from rest. Given the gravitational acceleration $g = 10 \, \text{m/s}^2$ and a friction coefficient $\mu = 0$ between $M_2$ and the inclined plane. Calculate:

Questions:

a) After 2 seconds of release, determine the acceleration, speed, distance traveled, and rope tension at that time.

b) After 2 seconds, the rope on the right side breaks. Calculate:

• The distance traveled by each mass 2 seconds after the rope breaks.
• The tension in the left-side rope at that time.

c) Determine the time and distance traveled by the 10 kg and 3 kg masses before they stop momentarily after the right rope breaks.

d) Calculate the distance traveled by the 3 kg mass 4 seconds after it has stopped momentarily.

I will calculate the solutions based on these conditions. Do you want me to proceed with a step-by-step explanation?