(See Steps) Suppose the market for Star Fruit is a competitive market, that every consumer in the market has the same individual demand function: q^D=9-3p+p_papaya+2I
Question: Suppose the market for Star Fruit is a competitive market, that every consumer in the market has the same individual demand function:
\[{{q}^{D}}=9-3p+{{p}_{papaya}}+2I\]And that every firm in the market has the same individual supply function:
\[{{q}^{S}}=1+\frac{2}{3}p-{{p}_{fertilizer}}-2{{p}_{water}}\]- If there are 100 consumers and 150 producers in the market, find the market demand and supply functions.
- The price of papayas = $12 per bushel, I = $30 thousand (enter into function as 30), the price of fertilizer = $3 per liter, and the price of water = $4 per drum. Use the market supply and demand functions to solve for the equilibrium price and quantity of star fruit.
- Find the price elasticities of market supply and demand at the equilibrium.
- Is demand elastic or inelastic at the equilibrium price and quantity? What about supply?
- Is star fruit a normal good? Find the income elasticity of demand at current prices.
- Are papayas complements or substitutes?
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