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Chapter 2 - MDC Faculty Home Pages

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71) f(x) = 4x + 8<br />

Solve the problem.<br />

A) Absolute maximum: 8; no absolute minimum<br />

B) Absolute maximum: 4; no absolute minimum<br />

C) No absolute maximum; absolute minimum: 4<br />

D) No absolute extrema<br />

72) Assume that the temperature T of a person during a certain illness is given by<br />

T(t) = -0.1t2 + 1.3t + 98.6, 0 ≤ t ≤ 12 where T = the temperature (°F) at time t, in days. Find the<br />

maximum value of the temperature and when it occurs. Round your answer to the nearest tenth,<br />

if necessary.<br />

A) 102.8°F at 6.5 days B) 101.3°F at 5.2 days<br />

C) 101.8°F at 6.5 days D) 102.8°F at 3.9 days<br />

73) The total-revenue and total-cost functions for producing x clocks are R(x) = 520x - 0.01x2 and<br />

C(x) = 120x + 100,000, where 0 ≤ x ≤ 25,000. What is the maximum annual profit?<br />

A) $4,100,000 B) $4,200,000 C) $4,000,000 D) $3,900,000<br />

20<br />

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71)<br />

72)<br />

73)

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