00:01
In this problem, we're going to talk about newton's second law.
00:04
So what we need to remember is that newton's second law tells us that the sum of all the forces applied in an object is equal to the mass of that object times the acceleration.
00:18
Okay, so what we have in our problem is a setup with the three blocks that's shown here in the figure.
00:25
The first block one has a mass of 1 .3 kilograms.
00:29
The second one has a mass of 3 .2 kilograms.
00:32
And the third one, a mass of 4 .9 kilograms.
00:37
And a force, a horizontal force, is applied in block 3, such that all the blocks are pushed.
00:45
And the magnitude of the force is 7 .5 newtons.
00:50
And given this, our goal is to find what are the forces, the magnitude of the contact forces, between block 1 and 2, in question a, so we want to find f .2.
01:03
In question b, we want to know the contact force between blocks 2 and 3.
01:11
Okay, so the first thing we need to notice is that the total system has a mass that is equal to the sum of the individual masses, m1 and 2 and 3.
01:27
So it's 1 .3 kilograms plus 3 .2 kilograms plus 4 .9 kilograms.
01:34
So the mass m is equal to 9 .4 kilograms.
01:43
This is the total mass of the three blocks.
01:47
And the total force is 7 .5 newtons.
01:51
So this means that we can calculate the acceleration, that the force is the mass times acceleration, and the acceleration is 7 .5 newtons divided by the mass of 9 .5 kilograms, 9 .4 kilograms, i'm sorry.
02:06
So the acceleration is 0 .5.
02:07
0 .8 meters per second squared.
02:13
Let's keep this.
02:15
And with the acceleration, we're going to be able to find the contact force.
02:20
The contact forces actually between blocks 1 and 2 and 2 and 3...