8, 27, 64, 100, 125, 216, 343

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100

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125

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343

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Solution

The correct option is B 100
The pattern is $2^{3}, 3^{3}, 4^{3}, 5^{3}, 6^{3}, 7^{3}$ . But, 100 is not a perfect cube.

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Similar questions

B_{4}

Find the cube-roots of:

(i) $\frac{27}{64}$ (ii) $\frac{125}{216}$ (iiii) $\frac{343}{512}$

(iv) $64 \times 729$ (v) $64 \times 27$ (vi) $729 \times 8000$

(vii) $3375 \times 512$

8 \times 64

(- 216) \times 1728

27 \times (- 2744)

(- 125) \times (- 3375)

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