ECON 702 Midterm: prelim_summer_2013_702_Jesus

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31 Jan 2019
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There is a representative household with a utility function: 0 e(cid:0)(cid:26)t log c (t) (cid:0) l (t)1+(cid:17) There is a perfectly competitive (cid:133)nal good producer with technology: 0 x ((cid:29); t)(cid:11) d(cid:29)! l (t)1(cid:0)(cid:11) where x ((cid:29); t) is an input, fully depreciated in production and sold at price p ((cid:29); t), and n (t) is the total number of existing varieties. Each input is produced either by the monopolist that invent it. The production of inputs is at (constant) marginal cost . New varieties are developed according to the innovation function: _n (t) = (cid:17)z (t) where z (t) is investment in r&d and with some initial n (0). There is free entry into the innovation activity: de(cid:133)ne an equilibrium for this economy, characterize the balanced growth path (bgp) of this economy. Justify your answer: characterize the behavior of l (t) over time, solve the social planner(cid:146)s problem.

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