Find the first 3 terms in the expansion of in ascending powers of
. Give each term in its simplest form.
Hence find the term independent of x in the expansion ofĀ
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Find the first 3 terms in the expansion of in ascending powers of
. Give each term in its simplest form.
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Hence find the term independent of x in the expansion ofĀ
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Find the term independent ofĀ in the binomial expansion of
.
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Find the coefficient of in the expansion ofĀ
.
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Expand , simplifying each coefficient.
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Hence solveĀ .
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In the expansion of , whereĀ
is a constant, the coefficient ofĀ
is
. Find the value of
.
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(i) Find the first 3 terms in the expansion of , in ascending powers of
.
Simplify the coefficient of each term.
(ii) When the expansion ofĀ is written in ascending powers of
, the first three terms are
, whereĀ
andĀ
are constants. Find the value ofĀ
and the value of
.
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The first 3 terms in the expansion ofĀ , in ascending powers of
, can be written in the form
. Find the value of each of
.
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The first 3 terms in the expansion of , in ascending powers of
, can be written in the formĀ
, where
,Ā
and
are integers. Find the values of
,Ā
and
.
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The first three terms in the expansion ofĀ . Find the value of each of the integersĀ
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Given that the coefficient ofĀ in the expansion of
is
, find the value of the positive integer
.Ā
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In the expansion of the coefficient ofĀ
is half the coefficient of
. Find the value of the positive constant
.
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