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The daily demand equation for pairs of Cowboy boots is p2 − x2 = 400
where x represents the number of pairs of Cowboy boots and p is the unit price in dollars. How fast is the unit price increasing when the quantity is 15 pairs and is increasing at a daily
rate of 10 pairs of boots?
Find the derivative of the function y = (3x + 1)4(x2 + 4)5 (x3 + 5)6
Hint: Use log differentiation.
1)
put x =15,
now,
put x =15, p = 25, dx/dt = 10,
2)
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