The sum of the co-efficient of all odd degree terms in the expansion of ${(x + \sqrt{x^{3} - 1})}^{5} + {(x - \sqrt{x^{3} - 1})}^{5}, (x > 1)$ is :

- 1

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1

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0

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2

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Solution

The correct option is D $2$

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Similar questions

{(x + \sqrt{x^{3} - 1})}^{5} + {(x - \sqrt{x^{3} - 1})}^{5}

(x > 1)

{(x + \sqrt{x^{3} - 1})}^{5} + {(x + \sqrt{x^{3} - 1})}^{5}

(x > 1)

{(x + \sqrt{x^{3} - 1})}^{5} + {(x - \sqrt{x^{3} - 1})}^{5}

a < n

{(x + \sqrt{x^{3} - 1})}^{5} + {(x - \sqrt{x^{3} - 1})}^{5}

, (x > 1)

x

(x + \sqrt{x^{3} - 1})^{6} + (x - \sqrt{x^{3} - 1})^{6}, (x > 1)

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