If 1 2 ... n=k then 1^3 2^3 ... n^3 is equal to
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Answer:
If 1 2 ... n=k then 1^3 2^3 ... n^3 is equal to k^3 .
Step-by-step explanation:
[ as we know that k^n means k is raised to the power n.]
If 1 2 ... n = k
then,
1^3 2^3 ... n^3
= (1 2 ... n)^3 [ since a^n ⋅ b^n. c^n . ... = (a ⋅ b. c)^n
= k^3 ( since 1 2 ... n = k)
Therefore 1^3 2^3 ... n^3 will be k^3
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