Draw the isoquant corresponding to the following table, which shows the alternative combinations of labour and capital required to produce 100 units o
Draw the isoquant corresponding to the following table, which shows the alternative combinations of labour and capital required to produce 100 units of output per day of good X.
\r\n\r\n K \r\n | \r\n\r\n 16 \r\n | \r\n\r\n 20 \r\n | \r\n\r\n 262/3 \r\n | \r\n\r\n 40 \r\n | \r\n\r\n 60 \r\n | \r\n\r\n 80 \r\n | \r\n\r\n 100 \r\n | \r\n
\r\n L \r\n | \r\n\r\n 200 \r\n | \r\n\r\n 160 \r\n | \r\n\r\n 120 \r\n | \r\n\r\n 80 \r\n | \r\n\r\n 531/3 \r\n | \r\n\r\n 40 \r\n | \r\n\r\n 32 \r\n | \r\n
(a) Assuming that capital costs are £20 per day and the wage rate is £10 per day, what is the least-cost method of producing 100 units? What will the daily total cost be? (Draw in a series of isocosts.)
\r\n(b) Now assume that the wage rate rises to £20 per day. Draw a new set of isocosts. What will be the least-cost method of producing 100 units now? How much labour and capital will be used?
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