The price `p` and quantity `q` of a product are related by `q= 36 - 3p - 2p^2`; find the marginal revenue when `p= 3`.

p=(150)/(x^(2)+2)-4 represents the demand function for a product where p is the price per unit for x units. Determine the marginal revenue.

S(P) =1/2P + 40 D(P) = 220-P The quantity of a product supplied and the quantity of the product demanded in an economic market are functions of the price of the product. The functions above are the estimated supply and demand functions for a certain product. The function S P( ) gives the quantity of the product supplied to the market when the price is P dollars, and the function D P( ) gives the quantity of the product demanded by the market when the price is P dollars. At what price will the quantity of the product supplied to the market equal the quantity of the product demanded by the market?

S(P) =1/2P + 40 D(P) = 220-P The quantity of a product supplied and the quantity of the product demanded in an economic market are functions of the price of the product. The functions above are the estimated supply and demand functions for a certain product. The function S P( ) gives the quantity of the product supplied to the market when the price is P dollars, and the function D P( ) gives the quantity of the product demanded by the market when the price is P dollars. How will the quantity of the product supplied to the market change if the price of the product is increased by $10 ?

Find the product: p xx q^2 xx p^3 xx p ^4