Effects on different economic variable under different condition using IS-LM model.

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Chapter 9, Problem 5AP

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To Evaluate: Effects on different economic variable under different condition using IS-LM model.

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If a firm believes that their relative price has changed, then they will increase their output, since their product is more valuable (in relative price terms). Thus, the output of firms will be Y = Y +x (P - EP) where alpha is the relative increase in work driven by an increase in expected price level Thirty percent of firms can adjust their prices ex-post. If a=1, and the current price level is $200, then draw the SRAS curve around the potential output of $10,000. Then, determine the increase in price above expectation if 40% of firms are sticky-price firms, flexible price firms respond with a=0.02 and Y rises by $2400.

For the linear IS-LM model, the goods market and the money market are in equilibrium when. Suppose that the economy is characterized by the following equations: (Y;r) = ( 1200 ; 6), Y-C-IG=0, C-Co-c(Y-T)=0,I-Io+hr=0, and kY-ur-M^s=0, which are satisfied for Co=60, lo=150, G=250, T=200, M^s=60, with the parameters c=0.8, k=0.1, h=10, and u=10. How are the equilibrium and affected, a) if "h" (the sensivity of the demand for investment to the interest rate) decreases to 5? b) if "u" (the sensitivity of the demand for real money balances to the interest rate) decreases to 5?

Improved methods of inventory control were supposed to reduce fluctuations in inventory stocks. It is clear that these methods have helped reduce the equilibrium inventory/sales ratios in both the manufacturing and trade sectors over the past decade. Yet we find that during the 2001 recession, inventory investment accounted for more than the total decline in real GDP, the first time that had happened since 1949. Explain whether this result is due to a set of odd coincidences, or whether the improved methods of inventory control actually caused bigger fluctuations in inventory investment relative to final sales.