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Answer:
The expected return that IMI can provide subject to Johnson's risk constraint is 8.5%
Explanation:
Capital Market Line (CML)
Expected return on the market portfolio, E() = 12 %
Standard deviation on the market portfolio, σ = 20%
Risk-free rate, = 5%
E() =
+ [ E(
) -
] × ( σ
÷ σ
)
= 0.05 + [ 0.12 - 0.05] × (0.10 ÷ 0.20)
= 8.5%
Answer:
total revenue for 500 is $2500
total revenue for 400 is $2800
Explanation:
given data
price of good A = $50
quantity demanded of good A = 500 units
price of good A rises = $70
quantity demanded of good A falls = 400 units
solution
we get here Elasticity of demand that is express as
Elasticity of demand = (change in quantity ÷ average quantity) ÷ (change in price ÷ average price) .......................1
here
Change in quantity is = 400 - 500 = -100
and average quantity is = = 450
and change in price is = 70 - 50 = 20
average price is = = 60
so now we put all value in equation 1
Elasticity of demand =
Elasticity of demand = -0.67
as here the elasticity of demand is inelastic because elasticity is above -1
so about total revenue when price will increases as elasticity is inelastic
so increase in price will cause increase in revenue because revenue is maximum when elasticity = -1
and increase in price will cause increases elasticity in the absolute term and revenue will increase
total revenue = price × quantity
so
total revenue for 500 = 500 × 5 = $2500
total revenue for 400 = 400 × 7 = $2800