Exam 3: Differentiation Rules

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Let Let   be the total value of US currency (coins and banknotes) in circulation at time.The table gives values of this function from 1980 to 2000, as of September 30, in billions of dollars.Estimate the value of C   Select the correct Answer   Answers are in billions of dollars per year.Round yourAnswer to two decimal places. be the total value of US currency (coins and banknotes) in circulation at time.The table gives values of this function from 1980 to 2000, as of September 30, in billions of dollars.Estimate the value of C Let   be the total value of US currency (coins and banknotes) in circulation at time.The table gives values of this function from 1980 to 2000, as of September 30, in billions of dollars.Estimate the value of C   Select the correct Answer   Answers are in billions of dollars per year.Round yourAnswer to two decimal places. Select the correct Answer Let   be the total value of US currency (coins and banknotes) in circulation at time.The table gives values of this function from 1980 to 2000, as of September 30, in billions of dollars.Estimate the value of C   Select the correct Answer   Answers are in billions of dollars per year.Round yourAnswer to two decimal places. Answers are in billions of dollars per year.Round yourAnswer to two decimal places.

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Select the correct Answer for each question. -Use implicit differentiation to find an equation of the tangent line to the curve at the indicated point. Select the correct Answer for each question. -Use implicit differentiation to find an equation of the tangent line to the curve at the indicated point.

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  has a half-life of   days.A sample has a mass of   mg initially.Find a formula for the mass remaining after   days. has a half-life of   has a half-life of   days.A sample has a mass of   mg initially.Find a formula for the mass remaining after   days. days.A sample has a mass of   has a half-life of   days.A sample has a mass of   mg initially.Find a formula for the mass remaining after   days. mg initially.Find a formula for the mass remaining after   has a half-life of   days.A sample has a mass of   mg initially.Find a formula for the mass remaining after   days. days.

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Select the correct Answer: for each question. -Use the definitions of the hyperbolic functions to find the following limit. Select the correct Answer: for each question. -Use the definitions of the hyperbolic functions to find the following limit.

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Select the correct Answer for each question. -The equation of motion is given for a particle, where Select the correct Answer for each question. -The equation of motion is given for a particle, where   is in meters and   is in seconds.Find the acceleration after   seconds.  is in meters and Select the correct Answer for each question. -The equation of motion is given for a particle, where   is in meters and   is in seconds.Find the acceleration after   seconds.  is in seconds.Find the acceleration after Select the correct Answer for each question. -The equation of motion is given for a particle, where   is in meters and   is in seconds.Find the acceleration after   seconds.  seconds. Select the correct Answer for each question. -The equation of motion is given for a particle, where   is in meters and   is in seconds.Find the acceleration after   seconds.

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Find the average rate of change of the area of a circle with respect to its radius Find the average rate of change of the area of a circle with respect to its radius   as   changes from   to   Select the correct Answer as Find the average rate of change of the area of a circle with respect to its radius   as   changes from   to   Select the correct Answer changes from Find the average rate of change of the area of a circle with respect to its radius   as   changes from   to   Select the correct Answer to Find the average rate of change of the area of a circle with respect to its radius   as   changes from   to   Select the correct Answer Select the correct Answer

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Find the value of the expression accurate to four decimal places. Find the value of the expression accurate to four decimal places.

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Calculate Calculate    Calculate

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Find the point(s) on the graph of Find the point(s) on the graph of   where the tangent line is horizontal.  where the tangent line is horizontal. Find the point(s) on the graph of   where the tangent line is horizontal.

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Find the equation of the tangent line to the given curve at the specified point. Find the equation of the tangent line to the given curve at the specified point.

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Find Find

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The volume of a right circular cone of radius The volume of a right circular cone of radius   and height   is   Suppose that the radius and height of the cone are changing with respect to time   a.Find a relationship between   b.At a certain instant of time, the radius and height of the cone are 12 in.and 13 in.and are increasing at the rate of 0.2 in./sec and 0.5 in./sec, respectively.How fast is the volume of the cone increasing? and height The volume of a right circular cone of radius   and height   is   Suppose that the radius and height of the cone are changing with respect to time   a.Find a relationship between   b.At a certain instant of time, the radius and height of the cone are 12 in.and 13 in.and are increasing at the rate of 0.2 in./sec and 0.5 in./sec, respectively.How fast is the volume of the cone increasing? is The volume of a right circular cone of radius   and height   is   Suppose that the radius and height of the cone are changing with respect to time   a.Find a relationship between   b.At a certain instant of time, the radius and height of the cone are 12 in.and 13 in.and are increasing at the rate of 0.2 in./sec and 0.5 in./sec, respectively.How fast is the volume of the cone increasing? Suppose that the radius and height of the cone are changing with respect to time The volume of a right circular cone of radius   and height   is   Suppose that the radius and height of the cone are changing with respect to time   a.Find a relationship between   b.At a certain instant of time, the radius and height of the cone are 12 in.and 13 in.and are increasing at the rate of 0.2 in./sec and 0.5 in./sec, respectively.How fast is the volume of the cone increasing? a.Find a relationship between The volume of a right circular cone of radius   and height   is   Suppose that the radius and height of the cone are changing with respect to time   a.Find a relationship between   b.At a certain instant of time, the radius and height of the cone are 12 in.and 13 in.and are increasing at the rate of 0.2 in./sec and 0.5 in./sec, respectively.How fast is the volume of the cone increasing? b.At a certain instant of time, the radius and height of the cone are 12 in.and 13 in.and are increasing at the rate of 0.2 in./sec and 0.5 in./sec, respectively.How fast is the volume of the cone increasing?

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Find the derivative of the function. Find the derivative of the function.

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Differentiate. Differentiate.

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A 18-ft ladder leaning against a wall begins to sl A 18-ft ladder leaning against a wall begins to sl   ide.How fast is the angle between the ladder and the wall changing at the instant of time when the bottom of the ladder is 9 ft from   the wall and sliding away from the wall at the rate of 4 ft/sec?   Round theAnswer to the nearest hundredth.  ide.How fast is the angle between the ladder and the wall changing at the instant of time when the bottom of the ladder is 9 ft from A 18-ft ladder leaning against a wall begins to sl   ide.How fast is the angle between the ladder and the wall changing at the instant of time when the bottom of the ladder is 9 ft from   the wall and sliding away from the wall at the rate of 4 ft/sec?   Round theAnswer to the nearest hundredth.  the wall and sliding away from the wall at the rate of 4 ft/sec? A 18-ft ladder leaning against a wall begins to sl   ide.How fast is the angle between the ladder and the wall changing at the instant of time when the bottom of the ladder is 9 ft from   the wall and sliding away from the wall at the rate of 4 ft/sec?   Round theAnswer to the nearest hundredth.  Round theAnswer to the nearest hundredth. A 18-ft ladder leaning against a wall begins to sl   ide.How fast is the angle between the ladder and the wall changing at the instant of time when the bottom of the ladder is 9 ft from   the wall and sliding away from the wall at the rate of 4 ft/sec?   Round theAnswer to the nearest hundredth.

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Find the derivative of the function. Find the derivative of the function.

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Select the correct Answer for each question. -Differentiate: Select the correct Answer for each question. -Differentiate:

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Select the correct Answer for each question. -Use the definition of the derivative to find the derivative of the function. Select the correct Answer for each question. -Use the definition of the derivative to find the derivative of the function.

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Find the derivative of the function.Select the correct Answer Find the derivative of the function.Select the correct Answer

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Calculate Calculate    Calculate

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