00:01
For the part a, we can write this m of x.
00:06
This will be equal to r .e .x minus 200.
00:13
This will be x minus 2, which will be equal to ei, d square y divided by dx square.
00:24
So if we take ei of y, we can write this, d square y divided by d x square, this will be equal to rax minus 200x minus.
00:48
So further solving, we can write this will be if we take the integration, then this will be, if we take the integration, then this.
00:56
This will be ey, dy of dx is equal to the r .a.
01:05
X squared divided by 2 minus 100 x minus 2 square plus c1.
01:15
Further, we can write ei of y.
01:20
This will be equal to r a x cube divided by 6 minus 100 divided by 3 x minus 2 cube plus c 2 so here if we take the condition then at x is equal to 0 y is equal to 0 we will get the value of the constant this will be 0...