Earl’s Biking Company manufactures and sells bikes. Each bike costs $40 to make, and the company’s fixed costs are $5000. In addition, Earl knows that the price of each bike comes from the price function, p(x) = 300 -2x.   (x = quantity produced) Determine:
 1. The company’s revenue function, R(x). (10%)
R = (quantity) ( price)
R = x ( 300-2x)
R = 300x - 2x2    Answer

 2. The company’s expense function, E(x). (30%)

 3. The company’s profit function, P(x) 

 4. If the company produced 750 bikes in a month, how much profit would the company make?

тgє qυєѕтισи αѕкє∂: ιи тнє ѕєяιєѕ σя яєα¢тισиѕ тgαт σ¢¢υя ιи ρнσтσѕуитнєѕιѕ, ωнι¢н fσямѕ ωнєи ℓιgнт ѕтяιкєѕ α мσℓє¢υℓє σf ¢нℓσяσρнуℓℓ.

α. мσℓє¢υℓє σf ωαтєя

в.тнєє-¢αявσи ѕυgαя

¢. "єχ¢ιтє∂" єℓє¢тяσи

∂. иα∂ρн

му αиѕωєя: ιт ιѕ ¢. "єχ¢ιтє∂" єℓє¢тяσи

нσρє ι ¢συℓ∂ нєℓρ υ

yes

step-by-step explanation:

(2x+3)(x+5)(x-4)

answer-

a. the total cost of a taxi ride includes an initial charge of approximately $3.30

solution-

in the graph,

x axis represents the distance traveled and

y axis represents the total fare

the best fit line intersects the y axis approximately at 3.30 or y-intercept is 3.30. at x=0, i.e when the taxi is still, the value of y or the cost of the fare is 3.30. that means $3.30 is the fixed charge which will be levied along with the other fare.

the slope of the line represent the cost per mile. as the best fit line is straight line, so the price per mile is constant.