Consider a two-period sticky-price economy populated by identical house- holds with preferences defined over consumption in period 1, Ci and consumption in period 2, C2, and described by the utility function: In Ci Bn C2 where Ci denotes consumption in period 1, C2 denotes consumption in period 2, and B1/1.1 is the subjective discount factor. Let P and P2 denote the price levels in periods 1 and 2, respectively. Assume prices are fixed at P P2 = 1. Households have income in the amount of PYi dollars in period 1 and P2Y2 dollars in period 2. Households can save in period 1 for the next period. Let Sidenote the households savings in dollars in period 1. The nominal interest rate for the saving is i Potential output, denoted Y is 10 kilograms of apples. Firms satisfy demand up to the potential output. Assume that the economy is always in full employment in period 2 (the long run). The central bank uses the nominal interest rate, denoted i, as its monetary instrument. The nominal interest rate is subject to the zero lower bound (ZLB). 1. Write the households budget constraint in period 1 2. Write the households budget constraint in period 2. 3. Write the households intertemporal budget constraint and find the slope (of the intertemporal budget constraint dC1 4. Find the slope ( of the utility function, marginal rate of substitution MUC dC2 (MRS = 5. Find the equation for optimal intertemporal allocation. 6. Write market clearing conditions on savings, and output in period 1 and 2

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