Work out an expression for the rate of change of with respect to
.
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Work out an expression for the rate of change of with respect to
.
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Circle the expression forÂ
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Work outÂ
Simplify your answer.
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Work out the rate of change of with respect toÂ
at the point on the curve
where Â
You must show your working.
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Work out  .
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On the grid, sketch a graph for which the rate of change of with respect to
is always zero.
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On the grid, sketch a graph for which the rate of change of with respect to
is always a positive constant.
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Work out .
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Work out the value of whenÂ
.
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For the curve   ,
 where
is a constant.
When the gradient of the curve is 12.
Work out the value of .
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A curve has the equation where a is a constant.
The gradient of the curve when is twice the gradient of the curve when
Work out the value of . You must show your working.
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Find the two values of for which the rate of change of
with respect to
is
.
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Find the rate of change of with respect to
at the point when
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is the equation of a curve, where
and
are integers.
You are given that .
Find the values of and
.
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A curve has the equation
where is a positive integer greater than 1, and
and
are integers.
The curve has a -intercept of
.
The curve passes through the point , at which the gradient of the curve is
.
Find the values of ,
and
.
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