If the supply and demand functions for a commodity are given by p-q =10 and q(2p-10) = 1000, what is the equilibrium price and what is the corresponding number of units supplied and demanded? E(30.00,20.00) A) Е(30.00, -15.00) B) E(30.00,40.00) C) Е(15.00, -25.00) D) E) E(15.00,40.00)

Calculus: Early Transcendentals
8th Edition
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Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
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If the supply and demand functions for a commodity are given by p-q = 10 and
q(2p-10) = 1000, what is the equilibrium price and what is the corresponding number
of units supplied and demanded?
Е(30.00, 20.00)
A)
В)
Е(30.00, -15.00)
C)
E(30.00,40.00)
D)
E(15.00,–25.00)
E(15.00,40.00)
E)
The supply function for a product is 2p-q-10= 0, while the demand function for the
same product is (p+10)(g+30)=7200. Find the market equilibrium point E(q.p).
A)
E(110.00,50.00)
E(-150.00,–70.00)
B)
C)
E(30,10)
E(90.00,50.00)
E(-70.00,50.00)
D)
E)
Transcribed Image Text:If the supply and demand functions for a commodity are given by p-q = 10 and q(2p-10) = 1000, what is the equilibrium price and what is the corresponding number of units supplied and demanded? Е(30.00, 20.00) A) В) Е(30.00, -15.00) C) E(30.00,40.00) D) E(15.00,–25.00) E(15.00,40.00) E) The supply function for a product is 2p-q-10= 0, while the demand function for the same product is (p+10)(g+30)=7200. Find the market equilibrium point E(q.p). A) E(110.00,50.00) E(-150.00,–70.00) B) C) E(30,10) E(90.00,50.00) E(-70.00,50.00) D) E)
2
A supply function has the equation is p=-
q² +40, and the demand function is
2
decribed by the equation p= 86– 6q – 3q². Algebraically determine the equilibrium
point for the supply and demand functions.
E(2.87,–4.58)
A)
E(-4.58,44.11)
B)
C)
E(-,86)
2
D)
E(2.87,44.11)
E(2.87,4.11)
E)
If the supply function for a commodity is p=q²+8q+16 and the demand function is
p=-9q° +6q+426, find the equilibrium quantity and equilibrium price.
E(6.30,35.15)
A)
E(-6.50,72.74)
В)
C)
E(6.30,72.74)
D)
E(6.30,51.15)
E(6.30,106.17)
E)
Transcribed Image Text:2 A supply function has the equation is p=- q² +40, and the demand function is 2 decribed by the equation p= 86– 6q – 3q². Algebraically determine the equilibrium point for the supply and demand functions. E(2.87,–4.58) A) E(-4.58,44.11) B) C) E(-,86) 2 D) E(2.87,44.11) E(2.87,4.11) E) If the supply function for a commodity is p=q²+8q+16 and the demand function is p=-9q° +6q+426, find the equilibrium quantity and equilibrium price. E(6.30,35.15) A) E(-6.50,72.74) В) C) E(6.30,72.74) D) E(6.30,51.15) E(6.30,106.17) E)
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