For the demand function q equals Upper D (p )equals 346 minus p, find the following. a) The elasticity b) The elasticity at pequals89, stating whether the demand is elastic, inelastic or has unit elasticity c) The value(s) of p for which total revenue is a maximum (assume that p is in dollars)

a. Ped = - p /q

b. Ped at p = 89 : 0.35 (Inelastic Demand)

c. Total Revenue maximising price = 173

Step-by-step explanation:

a. Price Elasticity of Demand is responsiveness in demand due to price change. Ped =  [∂q / ∂p] x [p / q]

Demand Function Given : q = 346 - p

Derivating q with respect to p : ∂q / ∂p = -1

Putting value of ∂q / ∂p in Formula :

P Ed = -1 x p/ q

Price Elasticity of demand = -p / q

b. Elasticity at p = 89

Putting p value in elasticity, q value from demand function :

= 89 / (346-89)  = 89 / 257

= 0.35

Since Price Elasticity of Demand < 1 , Demand is Inelastic.

c. Total Revenue is maximum when demand is unitary elastic, price elasticity of demand = 1

Ped =  -p / q = 1

Putting value of q : - p / (346 - p) = 1

- p = 346 - p → p + p = 346

2p = 346 → p = 173

dalila is incorrect. the whisker on the left is very long, going all the way out to 5. the whisker goes from 5 to 30, so it has a spread of 25. the rest of the box plot values are closer together, so 5 is an outlier

0.32

step-by-step explanation:

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