\\R ( ` ) = Get Help : Points possible . I Maximum revenue is $ at 2 = a Find the revenue function in terms of it . \\4 = R ( 2 ) , and the y - intercept of y = C" ( 20 ) . The price per Mini - Vacp ( 2 ) and the cost C" ( 2 ) are in dollars . b . Find the profit ( or loss ) earned at an output of 20 Mini - Vacs .* The price - demand and cost functions for the production and sales of a Mini - Vacs are given as |d . According to your graph , what is the maximum revenue and at what output level does it occur ? C . On your own , graph revenue and cost on the graph below . Be sure to mark the scale on both axes ( fit it to \\Revenue , which you should graph first ) , label : ` = RX ( x ) . 4 = C" ( 2 ) , the break - even points , the I - intercepts of \\C" ( ` ) = 200 + 5 20 \\} ( 20 ) = 30 _. 25 2 Due in 14 hours , 24 minutes . Due Sun 03 / 03 / 2019 11:59 pm