The supply and demand equations of a good are given by the following formulas P=2Qs +48 P= -6QD+ 160 Find the equilibrium price and quantity. The equilibrium quantity is (Type an integer or a decimal.)
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- Applying the DDM model utilizing the following inputs: PO, d1, d2, r, g. When rearranging the price expression so that we can solve for g, g= r - d2/((PO*(1+r)-d1)) True FalseSuppose the demand functions for two products are q1 = f(p1, p2) and q2 = g(p1, p2) wherep1, p2, q1, and q2 are the prices (in dollars) and quantities for products 1 and 2. Consider thefour partial derivatives∂q1/∂p1,∂q1/∂p2,∂q2/∂p1and ∂q2/∂p2,State the sign of each of these partial derivatives if:(a) the products are complementary goods(b) the products are substitute goods.In the asset price model, verify that E[S(t)] = Soeht E[S(t)²] = S²e(²µ+o²)t Var[S(t)] = Se²ut (eo²t - 1)
- a. Sketch an aggregate supply and aggregate demand diagram. b. What is the equilibrium output and price level?The single sum, present worth factor: a. Can be depicted as (1 + i)−n b. Can be depicted as (P|F i%,n) c. Is represented as PV using the Excel® financial function with −1 inserted for the fv parameter d. All of the above.D6) if the price elasticity of demand for a good is greater than three, Dan the demand for that good is? a. perfectly elastic b. elastic c. inelastic d. unit elastic
- How to obtain Gradient to equal-payment conversion? Note that A=G(A/G) formula F=P(1+i)^N , P=G(P/G,i,N)A forward contract has an underlying asset which, in Cox-RossRubenstein notation, has S=22,u=1.2 and d=0.9. This forward contract matures in one time step and the return over this time step is R=1.02. Assuming the forward price is calculated rationally, what is the value of the forward at node (1,1)? (Give your answer as a positive number.)How to solve for the current price in the given equation
- The aggregate demand curve shifts to the right when *Translate the following monetary payoffs into utilities for a decision maker whose utility function is described by an exponential function with R = 250: –$200, –$100, $0, $100, $200, $300, $400, $500.\table[[Cuantivy, \table[[Totil], [Cost]], \table [[Fined], [Cost]], \table[[Variable], [Cost]], \ table [[Marginal], [Cost]], \table[[Average], [ Fired], [Cost]], \table[[Average], [Variable], [ Cost]], \table [[Average], [Total], [Cost ]]], [0, 350, 350, 30, -, -,0,0 Quantity Total Cost 0 1 2 3 Q10. What is the value of A? & $25 b. $50 a $300 d. $200 $50 $150 G M Q11What is the value of B? & $25 b. $50 c. $100 d. $200 Q12 What is the value of C? & $25 C. $100 d $200 Fixed Variable Marginal Average Cost Cost Cost Fixed Cost $50 A B N 8-0 I - C $120 P le D J lo Q Average Variable Cost E K $120 Average Total Cost ✔ F L R