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Laura's Internet Services Has the Following Short-Run Cost Curve: C(q

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Laura's internet services has the following short-run cost curve: C(q, K) = Laura's internet services has the following short-run cost curve: C(q, K) =    + rK where q is Laura's output level, K is the number of servers she leases and r is the lease rate of servers. Laura's short-run marginal cost function is: MC(q, K) =    . Currently, Laura leases 8 servers, the lease rate of servers is $15, and Laura can sell all the output she produces for $500. Find Laura's short-run profit maximizing level of output. Calculate Laura's profits. If the lease rate of internet servers rise to $20, how does Laura's optimal output and profits change?
+ rK where q is Laura's output level, K is the number of servers she leases and r is the lease rate of servers. Laura's short-run marginal cost function is: MC(q, K) = Laura's internet services has the following short-run cost curve: C(q, K) =    + rK where q is Laura's output level, K is the number of servers she leases and r is the lease rate of servers. Laura's short-run marginal cost function is: MC(q, K) =    . Currently, Laura leases 8 servers, the lease rate of servers is $15, and Laura can sell all the output she produces for $500. Find Laura's short-run profit maximizing level of output. Calculate Laura's profits. If the lease rate of internet servers rise to $20, how does Laura's optimal output and profits change?
. Currently, Laura leases 8 servers, the lease rate of servers is $15, and Laura can sell all the output she produces for $500. Find Laura's short-run profit maximizing level of output. Calculate Laura's profits. If the lease rate of internet servers rise to $20, how does Laura's optimal output and profits change?

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