Where, the red line shows MR
function and blue line shows MC function.
B.
If we put the price in the
equation of inverse demand than we can see that no output is
demanded at that price. So, optimal quantity will be zero in this
case.
glu P= 120 - 0:59 TCFC = 420 & Go Q & Q" "117 C 5 – 0 12 TR= Px = 120 -0.5Q)Q TR . (20Q - 0 5 Q MR: d (TR). 120 - Q. = TC = 420 +60Q +Q2. Mes afte) 60 +2Q. - M - ☺ Now, PROFST, T = = T. TR-TC 120 Q-0-5QP- 420-60 Q-02 60 Q - 1.5Q? - 420 DIFFERENTIATING W. r.t. Q we getr olem - 60 - 30 60- 3Q 20 c) 3Q = 60 tot i Q = 201 So, to 60 (20) – 1.5 (20)2-420 a = 1200 - 105 X 400 - 420 a = 1200 - 600 – 420
THUS, * = 1801 So, p = 120 - 0.5 x 20 - 120 - 10 I put = 1101 110 BY EQUA Tang "Fan Oena PoE E Qurlibrsom LEVEL - MR=mc so :- - Equating ② and we get: - 120- Q - 60+ 20 + 3Q = 60 Q - 20 = 19*5201 pa 120- 0:58 20 p = 120- 10 1p* - 1101 .
200 -150 100 200 250 300 350 ae
. (6) When P= 120, Quantity will be on Pa 120- 0.50 9 120 - 120-0-5Q 9 0.5Q - 0 * )Q*=o) So, when the price is 120 than firm can sell zero quantity of goods,