Intermediate Second Year Mathematics Paper 2A>Chapter 6 - Binomial Theorem>Exercise 6(c)>Q I

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12th Andhra Pradesh Board

IMPORTANT

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Find an approximate value of $\sqrt{199}$ corrected to $4$ decimal places.

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Important Questions on Binomial Theorem

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12th Andhra Pradesh Board

IMPORTANT

Intermediate Second Year Mathematics Paper 2A>Chapter 6 - Binomial Theorem>Exercise 6(c)>Q I

Find an approximate value of

\sqrt[3]{1002} - \sqrt[3]{998}

corrected to

4

decimal places.

EASY

12th Andhra Pradesh Board

IMPORTANT

Intermediate Second Year Mathematics Paper 2A>Chapter 6 - Binomial Theorem>Exercise 6(c)>Q I

Find an approximate value of

{(1.02)}^{\frac{3}{2}} - {(0.98)}^{\frac{3}{2}}

corrected to

2

decimal places.

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12th Andhra Pradesh Board

IMPORTANT

Intermediate Second Year Mathematics Paper 2A>Chapter 6 - Binomial Theorem>Exercise 6(c)>Q I

If

|x|

is so small that

x^{2}

and higher powers of

x

may be neglected, then find approximate value of

\frac{(4 + 3 x)^{\frac{1}{2}}}{(3 - 2 x)^{2}}

.

MEDIUM

12th Andhra Pradesh Board

IMPORTANT

Intermediate Second Year Mathematics Paper 2A>Chapter 6 - Binomial Theorem>Exercise 6(c)>Q I

If

|x|

is so small that

x^{2}

and higher powers of

x

may be neglected, then find approximate value of

\frac{{(1 - \frac{2 x}{3})}^{\frac{3}{2}} {(32 + 5 x)}^{\frac{1}{5}}}{(3 - x)^{3}}

.

EASY

12th Andhra Pradesh Board

IMPORTANT

Intermediate Second Year Mathematics Paper 2A>Chapter 6 - Binomial Theorem>Exercise 6(c)>Q I

If

|x|

is so small that

x^{2}

and higher powers of

x

may be neglected, then find approximate value of

\sqrt{4 - x} {(3 - \frac{x}{2})}^{- 1}

.

EASY

12th Andhra Pradesh Board

IMPORTANT

Intermediate Second Year Mathematics Paper 2A>Chapter 6 - Binomial Theorem>Exercise 6(c)>Q I

If

|x|

is so small that

x^{2}

and higher powers of

x

may be neglected, then find approximate value of

\frac{\sqrt{4 + x} + \sqrt[3]{8 + x}}{(1 + 2 x) + (1 - 2 x)^{\frac{- 1}{3}}}

.

EASY

12th Andhra Pradesh Board

IMPORTANT

Intermediate Second Year Mathematics Paper 2A>Chapter 6 - Binomial Theorem>Exercise 6(c)>Q I

If

|x|

is so small that

x^{2}

and higher powers of

x

may be neglected, then find approximate value of

\frac{(8 + 3 x)^{\frac{2}{3}}}{(2 + 3 x) \sqrt{4 - 5 x}}

.

EASY

12th Andhra Pradesh Board

IMPORTANT

Intermediate Second Year Mathematics Paper 2A>Chapter 6 - Binomial Theorem>Exercise 6(c)>Q I

Suppose

s

and

t

are positive and

t

is very small when compared to

s

. Then find an approximate value of

{(\frac{s}{s + t})}^{\frac{1}{3}} - {(\frac{s}{s - t})}^{\frac{1}{3}}

.