Statement 1: The value of \( { }^{100} \mathrm{C}_{95}+{ }^{101} \m...
Statement 1: The value of \( { }^{100} \mathrm{C}_{95}+{ }^{101} \mathrm{C}_{96}+{ }^{102} \mathrm{C}_{97}+\ldots \ldots .+{ }^{120} \mathrm{C}_{115} \) equals \( { }^{121} \mathrm{C}_{6}-{ }^{100} \mathrm{C}_{6} \). Statement 2: The sum of first \( \mathrm{n} \) terms of a geometric progression whose first term and common ratio
\( \mathrm{P} \) are \( b \) and \( r(\neq 1) \) respectively is equal to \( \frac{b\left(r^{n}-1\right)}{r-1} \).
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(A) Statement-1 is true, statement- 2 is true and statement- 2 is correct explanation for statement-1.
(B) Statement-1 is true, statement- 2 is true and statement- 2 is NOT the correct explanation for statement-1.
(C) Statement-1 is true, statement- 2 is false.
(D) Statement-1 is false, statement- 2 is true.
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