Which of the following numbers are not perfect cubes


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1. Which of the following numbers are not perfect cubes?

216(ii 128(iv) 100(v) 466562. Find the smallest number by which each of the following numbers must be multipliedto obtain a perfect cube.@ 243() 256Gji) 72(iv) 675(v) .1003. Find the smallest number by which each of the following numbers must be divided toobtain a perfect cube.81(ii) 128(ii) 135(iv) 192(v) 704 xParikshit makes a cuboid of plasticine of sides 5cm, 2 cm, 5 cm. How many suchcuboids will he need to form a cube?7.3 Cube Roots​

Answered by admin @



Answer:

1. (I)216 is a perfect cube

(ii)128 is not a perfect cube

(iii)100 is not a perfect cube

(iv)46656 is a perfect cube

2. (I) 3 is the smallest required number to make 243 obtain a perfect cube

(ii) 2 is the smallest required number to make 256 obtain a perfect cube

(iii) 3 is the smallest required number to make 72 obtain a perfect cube

(iv) 5 is the smallest required number to make 675 obtain a perfect cube

(v) 10 is the smallest required number to make 100 obtain a perfect cube

4. Volume of cuboid is 5*2*5 is equal to 2*5*5 cm3

To make it a cube need to make this a pefect cube number.

So we need 2*5*5 cuboids

or 20 cuboids.

Explanation:

1. (I)We have 216 - 2*2*2*3*3*3

Grouping the prime factors of 216 into triples no factor is leftover.

(ii) We have 128 - 2*2*2*2*2*2*2

Grouping the prime factors of 128 into triples one factor is leftover.

(iii) We have 100 - 2*2*5*5

Grouping the prime factors of 100 into triples we doesn't get any triples. Factors 2*2 and 5*5 are not in triples.

(iv) We have 46656 - 2*2*2*2*2*2*3*3*3*3*3*3

Grouping the prime factors of 46656 into triples no factor is leftover.


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