If the value of C 0-2 C 1-3 C 2- n -1 C n -576- with usual notation then n isA- 5B- 6C- 7D- 9

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If the value of $C_{0} + 2 C_{1} + 3 C_{2} + \dots \dots \dots + (n + 1) C_{n} = 576$ , ( with usual notation) then n is

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(1 + x)^{n} = C_{0} + C_{1} x + C_{2} x^{2} + . . . . + C_{n} x^{n}

C_{0} + 2 C_{1} + 3 C_{2} + . . . . + (n + 1) C_{n}

n > 1

C_{0} - 2 C_{1} + 3 C_{2} - 4 C_{3} . . . . . . + {(- 1)}^{n} (n + 1) C_{n}

C_{0} + 2 C_{1} + 3 C_{2} + 4 C_{3} + . . . + (n + 1) C_{n} = (n + 2) 2^{n - 1}

C_{0} + 2 C_{1} + 3 C_{2} + . . . . . . + (n + 1) C_{n}

{(1 + x)}^{n} = C_{0} + C_{1} x + C_{2} x^{2} + . . . . . . . + C_{n} x^{n}

C_{0} + 2 C_{1} + 3 C_{2} + . . . . . . . . . + (n + 1) C_{n}

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