PX= $9500 PY= $10000 I = $15000 A = $170000 W = 160
This function is:
Qs = 89830 -40PS+20PX+15PY+2I +.001A +10W
Calculate the point price elasticity of demand at PS = $9000 (which should make QS = 101600). Does this elasticity (E) value indicate that Smooth Sailing boat demand is relatively responsive to Smooth Sailing boat price changes? Explain why or why not. The formula is E=(dQs/dPs)*(Ps/Qs)
Calculate the point weather elasticity of demand with W = 160. Use Qs corresponding to Ps = 9000. Other variables and their values are as given at the top, before question #1. Does this elasticity indicate that the demand for Smooth Sailing's boats is relatively responsive to changes in the number of favorable weather days? Explain why or why not. The formula is E=(dQs/W)*(W/Qs)
Calculate the point income elasticity of demand, given that I = $170,000 and that PS = $8500 (thus QS should equal 431,600). Other variables are as given at the top before #1. Does this elasticity indicate that the demand for Smooth Sailing boats is relatively responsive to changes in income? Explain why or why not. The formula is E=(dQs/I)*(I/Qs)
PX= $9500 PY= $10000 I = $15000 A = $170000 W = 160 This function is: &n
Name Due. Please show work in detail. All questions utilize the multivariate demand function for Smooth Sailing sailboats in C6 on text page 83, initially with: Ps= $9500 Py = $10000 I= $15000 A=$170000 W=160 This function is: Os=89830-40P, +20P, +15P, +21+.001A +10W 1. Use the above to calculate the art price elasticity of demand between Ps - $8000 and Ps - $7000. The are elasticity 2. Calculate the quantity demanded at each of the above prices and revenue that...
Kirpa is trying to decide how many hours to work each week. Her utility is given by the following function: U(C,H) = C2 H3 , where C represents weekly consumption and H represents weekly leisure hours. Her marginal utility with respect to consumption is MUc = 2CH3 , and her marginal utility with respect to leisure is MUH = 3C2 H2 . A) Find Kirpa's optimal H, L and C when w=$7.50 and a = $185. B) Suppose w increases...