Write the sum using summation notation, assuming the suggested pattern continues. 729 + 1000 + 1331 + 1728 + ... + n3
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Each term of the sum is n³
The first term of the sum is 729, then:
n³=729
cubic root (n³)=cubic root (729)
n=9, then the first term of the sum is for n=9
Then the sum is :
Sum from k=9 to n of k³
sum limits^n_9 {k³ }
The first term of the sum is 729, then:
n³=729
cubic root (n³)=cubic root (729)
n=9, then the first term of the sum is for n=9
Then the sum is :
Sum from k=9 to n of k³
sum limits^n_9 {k³ }
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