The demand function for specialty steel products is given, where p is in dollars and q is the number of units. p = 105/100 - q (a) Find the elasticity of demand as a function of the quantity demanded, q. 300 +3 (b) Find the point at which the demand is of unitary elasticity. q = 75 Find intervals in which the demand is inelastic and in which it is elastic. (Enter your answers using interval notation.) inelastic 75,100 elastic 0,75 (c) Use information about elasticity in part (b) to decide where the revenue is increasing, and where it is decreasing. (Enter your answers using interval notation.) increasing decreasing

Advanced Engineering Mathematics
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ISBN:9780470458365
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Chapter2: Second-order Linear Odes
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The demand function for specialty steel products is given, where p is in dollars and q is the number of units.
p =
105100 – q
(a) Find the elasticity of demand as a function of the quantity demanded, q.
300
+ 3
(b) Find the point at which the demand is of unitary elasticity.
q = |75
Find intervals in which the demand is inelastic and in which it is elastic. (Enter your answers using interval notation.)
inelastic
75,100
elastic
0,75
(c) Use information about elasticity in part (b) to decide where the revenue is increasing, and where it is decreasing. (Enter your answers using interval
notation.)
increasing
decreasing
Transcribed Image Text:The demand function for specialty steel products is given, where p is in dollars and q is the number of units. p = 105100 – q (a) Find the elasticity of demand as a function of the quantity demanded, q. 300 + 3 (b) Find the point at which the demand is of unitary elasticity. q = |75 Find intervals in which the demand is inelastic and in which it is elastic. (Enter your answers using interval notation.) inelastic 75,100 elastic 0,75 (c) Use information about elasticity in part (b) to decide where the revenue is increasing, and where it is decreasing. (Enter your answers using interval notation.) increasing decreasing
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