The sum of the series: $(2)^2 + 2(4)^2 + 3(6)^2 + \dots$ up to $10$ terms is

  • A
    $11300$
  • B
    $11200$
  • C
    $12100$
  • D
    $12300$

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The sum of the series $\frac{2^{3}-1^{3}}{1 \times 7}+\frac{4^{3}-3^{3}+2^{3}-1^{3}}{2 \times 11}+\frac{6^{3}-5^{3}+4^{3}-3^{3}+2^{3}-1^{3}}{3 \times 15}+\ldots + \frac{30^{3}-29^{3}+\ldots+2^{3}-1^{3}}{15 \times 63}$ is equal to:

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Find the sum of the series $1 + 3 + 7 + 15 + 31 + \dots$ up to $n$ terms.

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The sum of the first $20$ terms of the sequence $0.7, 0.77, 0.777, \dots$ is

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