a company produces and sells shirt,. The fixed cost is $7,000 and Shirt the variable costs per A.) Shirts are sold as functions of quanity Cost 15 Revenue C(q) = تاه is el arc for $12 each. Find Shirts, q of cost and revenue

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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D
D
D
▷
D $7,000 and the variable costs
D
D
D
D
D
-
a company produces and sells shirt,. The fixed cost is
$6 per Shirt
A.) Shirts are
sold
as functions of quanity
cost is C(q) =
el as
Revenue is R(q) =
arc
for $12 each. Find
of shirts,
a
B.) The company is considering changing
the
of the shirts, Demand is q = 2000 - 40p, where
At the current price, the
The profit realized at his price
cost is c(p) =
Revenue is R (p) =
Profit
is πT (p) =
in dollars and a is the number of shirts. What quantity is
Sold at the current price of $12?
what profit is
realized
at this point?
price, the company sells.
is $
and the
cost and
revenue
The price that maximizes profit is $
the profit is $
selling price
is price
P
c.) use the demand equation to write cost and revenue
as functions of the price, p. Then write.
profit as a
Function
of price
Shirts
D.) use a graphing utility to graph profit against price. Find
the price that maximizes profits, what is this profit?
Transcribed Image Text:D D D ▷ D $7,000 and the variable costs D D D D D - a company produces and sells shirt,. The fixed cost is $6 per Shirt A.) Shirts are sold as functions of quanity cost is C(q) = el as Revenue is R(q) = arc for $12 each. Find of shirts, a B.) The company is considering changing the of the shirts, Demand is q = 2000 - 40p, where At the current price, the The profit realized at his price cost is c(p) = Revenue is R (p) = Profit is πT (p) = in dollars and a is the number of shirts. What quantity is Sold at the current price of $12? what profit is realized at this point? price, the company sells. is $ and the cost and revenue The price that maximizes profit is $ the profit is $ selling price is price P c.) use the demand equation to write cost and revenue as functions of the price, p. Then write. profit as a Function of price Shirts D.) use a graphing utility to graph profit against price. Find the price that maximizes profits, what is this profit?
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