Exam 3: Shortcuts to Differentiation

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The derivative of The derivative of   is   . is The derivative of   is   . .

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Find the first derivative of Find the first derivative of   . .

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If If   , then   =   . , then If   , then   =   . = If   , then   =   . .

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The concentration, in The concentration, in   , of a drug introduced gradually into the body can be modeled by   minutes. At what time does the concentration reach its maximum? , of a drug introduced gradually into the body can be modeled by The concentration, in   , of a drug introduced gradually into the body can be modeled by   minutes. At what time does the concentration reach its maximum? minutes. At what time does the concentration reach its maximum?

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Is the derivative of Is the derivative of   given by   ? given by Is the derivative of   given by   ? ?

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A demand curve for a product has the equation A demand curve for a product has the equation   , where p is price and q is quantity. What is the marginal revenue as a function of the quantity sold? , where p is price and q is quantity. What is the marginal revenue as a function of the quantity sold?

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The first derivative of The first derivative of   is  is The first derivative of   is

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With a yearly inflation rate of 3%, prices are described by With a yearly inflation rate of 3%, prices are described by   , where   is the price in dollars when t = 0 and t is time in years. If   = 1.2, how many cents per year are prices rising when t = 12? Round to the nearest tenth of a cent. , where With a yearly inflation rate of 3%, prices are described by   , where   is the price in dollars when t = 0 and t is time in years. If   = 1.2, how many cents per year are prices rising when t = 12? Round to the nearest tenth of a cent. is the price in dollars when t = 0 and t is time in years. If With a yearly inflation rate of 3%, prices are described by   , where   is the price in dollars when t = 0 and t is time in years. If   = 1.2, how many cents per year are prices rising when t = 12? Round to the nearest tenth of a cent. = 1.2, how many cents per year are prices rising when t = 12? Round to the nearest tenth of a cent.

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The price in dollars of a house during a period of mild inflation is described by the formula The price in dollars of a house during a period of mild inflation is described by the formula   , where t is the number of years after 1990. By how many dollars per year will the value of the house be increasing in the year 2015? Round to the nearest dollar. , where t is the number of years after 1990. By how many dollars per year will the value of the house be increasing in the year 2015? Round to the nearest dollar.

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Given Given   and   , find   . and Given   and   , find   . , find Given   and   , find   . .

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Given the following table, let Given the following table, let   . Find   .  . Find Given the following table, let   . Find   .  . Given the following table, let   . Find   .

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The following table gives values for two functions f and g and their derivatives. What is The following table gives values for two functions f and g and their derivatives. What is   ?  ? The following table gives values for two functions f and g and their derivatives. What is   ?

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Given Given   , find   . , find Given   , find   . .

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Differentiate Differentiate   . .

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Differentiating Differentiating   gives   . gives Differentiating   gives   . .

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Given Given   ,   , and   , what is   ? , Given   ,   , and   , what is   ? , and Given   ,   , and   , what is   ? , what is Given   ,   , and   , what is   ? ?

(Multiple Choice)
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Find the first derivative of w = x2 + ax.

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Find Find   if  if Find   if

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Find the first derivative of Find the first derivative of   . .

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If $100 is invested at r % interest per year, compounded yearly, then the yield after 15 years is given by If $100 is invested at r % interest per year, compounded yearly, then the yield after 15 years is given by   . Find   . . Find If $100 is invested at r % interest per year, compounded yearly, then the yield after 15 years is given by   . Find   . .

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