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Find the derivatives 1. L(x) = x - 1/x (using limit definition) 2. E(x) = (abx^2 - cx + d) (ex^4 - fx^2 + g^3);
Find the derivatives
1. L(x) = x - 1/x (using limit definition)
2. E(x) = (abx^2 - cx + d) (ex^4 - fx^2 + g^3); where a b c d e f g Z^+
3. Given a closed rectangular box with dimensions L feet by W feet by H feet. Assume that L is increasing at the rate of 4 ft/hr., W is 5ft, W = 4 ft, and H = 6 ft, at what rate is the box
a) surface area changing
b) volume changing
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