Exam 13: Additional Differentiation Topics

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Find Find    if    =    + y if Find    if    =    + y = Find    if    =    + y + y

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Find Find    where y = ln    . where y = ln Find    where y = ln    . .

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The total revenue from the sales of a certain product are given by R(x)= The total revenue from the sales of a certain product are given by R(x)=    .Find the marginal revenue. .Find the marginal revenue.

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Determine the point elasticity of the demand equation: q = Determine the point elasticity of the demand equation: q =    - 10p + 200. - 10p + 200.

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Find y' if 3 Find y' if 3    - 7    = 8. - 7 Find y' if 3    - 7    = 8. = 8.

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Find Find    if  if Find    if

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The demand function for a manufacturer's product is given by p = 500 - 5q - The demand function for a manufacturer's product is given by p = 500 - 5q -   where p is the price per unit when q units are demanded.The point elasticity of demand when q = 5 is where p is the price per unit when q units are demanded.The point elasticity of demand when q = 5 is

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At a volleyball game concession stand,the profit P from selling x number of T-shirts (in hundreds)is given by P = 8x - 4x ln x.Find At a volleyball game concession stand,the profit P from selling x number of T-shirts (in hundreds)is given by P = 8x - 4x ln x.Find    .Use your graphing calculator to graph both P and    on the same set of axes.Verify that when the graph of P reaches its peak,the graph of    crosses the x-axis. .Use your graphing calculator to graph both P and At a volleyball game concession stand,the profit P from selling x number of T-shirts (in hundreds)is given by P = 8x - 4x ln x.Find    .Use your graphing calculator to graph both P and    on the same set of axes.Verify that when the graph of P reaches its peak,the graph of    crosses the x-axis. on the same set of axes.Verify that when the graph of P reaches its peak,the graph of At a volleyball game concession stand,the profit P from selling x number of T-shirts (in hundreds)is given by P = 8x - 4x ln x.Find    .Use your graphing calculator to graph both P and    on the same set of axes.Verify that when the graph of P reaches its peak,the graph of    crosses the x-axis. crosses the x-axis.

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Determine the point elasticity η of the demand equation p = -3q + 120,where p > 0 and q > 0.

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If the point elasticity of demand for a product is -2.3 and the price of the product increases 3%,what is the approximate percentage decrease in demand?

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Differentiate: g(x)= Differentiate: g(x)=

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Find y' if y = ln Find y' if y = ln    . .

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Find the point elasticity of the demand equation p = 15 - 0.3q for the value q = 300,and determine whether demand is elastic,inelastic or has unit elasticity.

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Use your graphing calculator to graph the equation y = Use your graphing calculator to graph the equation y =    + 3    +    +    + x - 1.Zoom in on the graph to approximate the roots of the equation.Use Newton's method to verify your results. + 3 Use your graphing calculator to graph the equation y =    + 3    +    +    + x - 1.Zoom in on the graph to approximate the roots of the equation.Use Newton's method to verify your results. + Use your graphing calculator to graph the equation y =    + 3    +    +    + x - 1.Zoom in on the graph to approximate the roots of the equation.Use Newton's method to verify your results. + Use your graphing calculator to graph the equation y =    + 3    +    +    + x - 1.Zoom in on the graph to approximate the roots of the equation.Use Newton's method to verify your results. + x - 1.Zoom in on the graph to approximate the roots of the equation.Use Newton's method to verify your results.

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If y = If y =    ,then find y'. ,then find y'.

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An experiment was set up to find a relationship between weight and systolic blood pressure in children.It was found that p(x),the systolic blood pressure,was approximately p(x)= 17.5(1 + ln x),where x is the child's weight in pounds.Find p'(x).

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Use Newton's method to approximate the root of Use Newton's method to approximate the root of    + 5x - 1 = 0 that lies between 0 and 1.Continue the approximation procedure until the difference of two successive approximations is less than 0.0001. + 5x - 1 = 0 that lies between 0 and 1.Continue the approximation procedure until the difference of two successive approximations is less than 0.0001.

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Find Find    if  if Find    if

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Use logarithmic differentiation to find Use logarithmic differentiation to find    from y =    . from y = Use logarithmic differentiation to find    from y =    . .

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If f(x)= If f(x)=    ,find the rate of change of f'. ,find the rate of change of f'.

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