Question Tag: Calculus

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QTB – May 2017 – L1 – SA – Q6 – Mathematics

This question asks to calculate the marginal revenue at a given sales volume.

If the sales function of a company is given as what is the marginal revenue when x = 20

A. 122
B. 120
C. 125
D. 130
E. 135

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QTB – MAY 2017 – L1 – SA – Q5 – Mathematics

A multiple-choice question asking for the point where the slope of a given function is zero.

If , then the point at which the slope is zero is:

A. (-3,7)
B. (3,7)
C. (-3,-7)
D. (3,-7)
E. (3,-11)

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QTB – Nov 2015 – L1 – SB – Q2c – Mathematics of Business Finance

Find the level of output at which profit is maximized using given revenue and cost functions.

Given that the Total Revenue (TR) function is:

a

and the Total Cost (TC) function is:

Determine the level of output at which profit is maximized. (6 Marks)

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QTB – Nov 2015 – L1 – SA – Q20 – Mathematics

This question identifies the condition at the stationary point of a function.

A stationary point for the function f(x)f(x) is a point at which:

A. f′(x)
B. f′(x)
C. f′(x)
D. f′′(x)
E. f′′(x) ≠

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QT – Nov 2016 – L1 – Q6b – Elements of Calculus

Calculate the number of tons of low and high-grade steel to produce to maximize total revenue and determine the maximum total revenue.

Tema Steel Plant is capable of producing q1 tons per day of low-grade steel and q2 tons per day of high-grade steel, where:

If the fixed market price of low-grade steel is GH¢6.90 and the fixed market price of high-grade steel is GH¢13.80:

i) Determine the number of tons of low-grade steel and high-grade steel to be produced to maximize total revenue. (10 marks)

ii) Determine the maximum total revenue. (4 marks)

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QTB – May 2017 – L1 – SA – Q6 – Mathematics

This question asks to calculate the marginal revenue at a given sales volume.

If the sales function of a company is given as what is the marginal revenue when x = 20

A. 122
B. 120
C. 125
D. 130
E. 135

Login or create a free account to see answers

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You're reporting an error for "QTB – May 2017 – L1 – SA – Q6 – Mathematics"

QTB – MAY 2017 – L1 – SA – Q5 – Mathematics

A multiple-choice question asking for the point where the slope of a given function is zero.

If , then the point at which the slope is zero is:

A. (-3,7)
B. (3,7)
C. (-3,-7)
D. (3,-7)
E. (3,-11)

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You're reporting an error for "QTB – MAY 2017 – L1 – SA – Q5 – Mathematics"

QTB – Nov 2015 – L1 – SB – Q2c – Mathematics of Business Finance

Find the level of output at which profit is maximized using given revenue and cost functions.

Given that the Total Revenue (TR) function is:

a

and the Total Cost (TC) function is:

Determine the level of output at which profit is maximized. (6 Marks)

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QTB – Nov 2015 – L1 – SA – Q20 – Mathematics

This question identifies the condition at the stationary point of a function.

A stationary point for the function f(x)f(x) is a point at which:

A. f′(x)
B. f′(x)
C. f′(x)
D. f′′(x)
E. f′′(x) ≠

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QT – Nov 2016 – L1 – Q6b – Elements of Calculus

Calculate the number of tons of low and high-grade steel to produce to maximize total revenue and determine the maximum total revenue.

Tema Steel Plant is capable of producing q1 tons per day of low-grade steel and q2 tons per day of high-grade steel, where:

If the fixed market price of low-grade steel is GH¢6.90 and the fixed market price of high-grade steel is GH¢13.80:

i) Determine the number of tons of low-grade steel and high-grade steel to be produced to maximize total revenue. (10 marks)

ii) Determine the maximum total revenue. (4 marks)

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