Break-even analysis. The price–demand equation and the cost function for the production of handwoven silk scarves are given, respectively, by p = 60 − 2 x and C ( x ) = 3 , 000 + 5 x where x is the number of scarves that can be sold at a price of $ p per unit and C ( x ) is the total cost (in dollars) of producing x scarves. (A) Express the revenue function in terms of x . (B) Graph the cost function and the revenue function in the same viewing window for 0 ≤ x ≤ 900. Use approximation techniques to find the break-even points correct to the nearest unit.
Break-even analysis. The price–demand equation and the cost function for the production of handwoven silk scarves are given, respectively, by p = 60 − 2 x and C ( x ) = 3 , 000 + 5 x where x is the number of scarves that can be sold at a price of $ p per unit and C ( x ) is the total cost (in dollars) of producing x scarves. (A) Express the revenue function in terms of x . (B) Graph the cost function and the revenue function in the same viewing window for 0 ≤ x ≤ 900. Use approximation techniques to find the break-even points correct to the nearest unit.
Solution Summary: The author explains how the revenue function is 60x-2x32.
Break-even analysis. The price–demand equation and the cost function for the production of handwoven silk scarves are given, respectively, by
p
=
60
−
2
x
and
C
(
x
)
=
3
,
000
+
5
x
where x is the number of scarves that can be sold at a price of $p per unit and C(x) is the total cost (in dollars) of producing x scarves.
(A) Express the revenue function in terms of x.
(B) Graph the cost function and the revenue function in the same viewing window for 0 ≤ x ≤ 900. Use approximation techniques to find the break-even points correct to the nearest unit.
Find the exact values of sin(2u), cos(2u), and tan(2u) given
2
COS u
where д < u < π.
2
(1) Let R be a field of real numbers and X=R³, X is a vector space over R, let
M={(a,b,c)/ a,b,cE R,a+b=3-c}, show that whether M is a hyperplane of X
or not (not by definition).
متکاری
Xn-XKE
11Xn-
Xmit
(2) Show that every converge sequence in a normed space is Cauchy sequence but
the converse need not to be true.
EK
2x7
(3) Write the definition of continuous map between two normed spaces and write
with prove the equivalent statement to definition.
(4) Let be a subset of a normed space X over a field F, show that A is bounded set iff
for any sequence in A and any sequence in F converge to zero the
sequence converge to zero in F.
އ
Establish the identity.
1 + cos u
1 - cos u
1 - cos u
1 + cos u
= 4 cot u csc u
Chapter 2 Solutions
Calculus for Business, Economics, Life Sciences, and Social Sciences (14th Edition)
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