00:01
So this question is again in two parts.
00:04
So when we solve a first part of the question here, we have to find the level of output at maximum profit.
00:13
That is q that maximize profit that is q and things given to us is being q that is 8000 q minus 3 q square and see you that is q square.
00:36
So for solving or identify the value of q we need to solve this.
00:42
So for this this means that the marginal benefit is given to us.
00:48
We need to solve this or the marginal benefit that is given to us is derivation of this that is we can data derivative the bq.
00:58
So we get the marginal benefit that is on the basis of q.
01:02
So that is 800 minus 6 q again when we talk about the mc is given that is 2 q.
01:14
Okay from cq that by derivative we got this.
01:18
So here to determine the level of output we need to understand this when we find the level of output which maximizes profit always there is b is equals to mc.
01:31
Okay.
01:31
So now here we can see 8000 minus 6 q is equals to 2 q.
01:38
So when we solving the equation we got 8000 is equals to 2 q plus 6 q here 8000 is equals to 8 q.
01:50
So we got the value.
01:53
Okay here we can see we got the value of q that is 1000...