Exam 3: Topics in Deifferentiation

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Approximate cos(cos -10.35).

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Find Find   if   . if Find   if   . .

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Find dy/dx if xy = 90.

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y = sin x cos x. Find the formula for dy.

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Consider a rectangle where the sides are changing but the area is always 175 square inches. If one side changes at the rate of 2 inches per second, when it is 35 inches long, how fast is the other side changing?

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Answer true or false. If sin θ\theta = 8xy, then  Answer true or false. If sin \theta  = 8xy, then   . .

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A point P is moving along a curve whose equation is A point P is moving along a curve whose equation is   . When P = (9, 41) , y is increasing at a rate of 2 units/s. How fast is x changing? . When P = (9, 41) , y is increasing at a rate of 2 units/s. How fast is x changing?

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Answer true or false. If y = x5e6x , Answer true or false. If y = x<sup>5</sup>e<sup>6</sup><sup>x</sup> ,

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Suppose z = x2 + y5. Then dz/dt =

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Find Find   if   . if Find   if   . .

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Answer true or false. If y = ln(x8), Answer true or false. If y = ln(x<sup>8</sup>),   . .

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Find the exact value for one of the solutions of Find the exact value for one of the solutions of   . .

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Find dy/dx by differentiating implicitly. tan (xy) = x

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Find dy/dx if y5 = 6x.

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Find dy/dx by differentiating implicitly. 8xy = x5

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A kite is flying horizontally at a constant height of 130 feet above the girl flying the kite. At a certain instant, the angle which the string makes with the girl is 30° and decreasing. If the string is paying out at 10 feet per second, how fast is the angle decreasing? Express your answer in degrees per second. (Round your answer to four decimal places.)

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Find f'(x) if Find f'(x) if   . .

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x7 - cos -1y = lnx. Find x<sup>7</sup> - cos <sup>-</sup><sup>1</sup>y = lnx. Find   . .

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A spherical balloon is inflated so that its volume is increasing at the rate of 4 cubic feet per minute. How fast is the radius of the balloon increasing at the instant the radius is 0.7 foot? A spherical balloon is inflated so that its volume is increasing at the rate of 4 cubic feet per minute. How fast is the radius of the balloon increasing at the instant the radius is 0.7 foot?

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Find dy/dx if 3x2y2 = 58.

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