In this problem, p is in dollars and q is the number of units. (a) Find the elasticity of the demand function p + 39 = 60 at (q, p) = (10, 30). (b) How will a price increase affect total revenue? O since the demand is elastic, an increase in price will increase the total revenue. O since the demand is unitary, there will be no change in the revenue with a price increase. O since the demand is elastic, an increase in price will decrease the total revenue. O Since the demand is inelastic, an increase in price will decrease the total revenue. O since the demand is inelastic, an increase in price will increase the total revenue.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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In this problem, \( p \) is in dollars and \( q \) is the number of units.

(a) Find the elasticity of the demand function \( p + 3q = 60 \) at \( (q, p) = (10, 30) \).

\[ \underline{\hspace{2cm}} \]

(b) How will a price increase affect total revenue?

- Since the demand is elastic, an increase in price will increase the total revenue.
- Since the demand is unitary, there will be no change in the revenue with a price increase.
- Since the demand is elastic, an increase in price will decrease the total revenue.
- Since the demand is inelastic, an increase in price will decrease the total revenue.
- Since the demand is inelastic, an increase in price will increase the total revenue.
Transcribed Image Text:In this problem, \( p \) is in dollars and \( q \) is the number of units. (a) Find the elasticity of the demand function \( p + 3q = 60 \) at \( (q, p) = (10, 30) \). \[ \underline{\hspace{2cm}} \] (b) How will a price increase affect total revenue? - Since the demand is elastic, an increase in price will increase the total revenue. - Since the demand is unitary, there will be no change in the revenue with a price increase. - Since the demand is elastic, an increase in price will decrease the total revenue. - Since the demand is inelastic, an increase in price will decrease the total revenue. - Since the demand is inelastic, an increase in price will increase the total revenue.
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