`(108 a^4b^3)^(1/3)`

Carry out the following divisions 108 a^(3)b^(4)c^(5) by 12ab^(2) c^(3)

If (4b^(2)+(1)/(b^(2)))=2, then (8b^(3)+(1)/(b^(3)))=? (a) 0 (b) 1 (c) 2 (d) 5

4x^(3)+108y^(3)

Factorize: 32a^(3)+108b^(3)

Factorise : 3a^(5) - 108a^(3)

The value of 1+(1)/(4xx3)+(1)/(4xx3^(2))+(1)/(4xx3^(3)) is (121)/(108)(b)(3)/(2)(c)(31)/(2) (d) None of these

If (3/4)^3+(1 1/2)^3 +(2 1/4)^3 +? upto 15 terms =225k, then k is equal to (A) 108 (B) 9 (C) 27 (D) 54

If (3/4)^3+(1 1/2)^3 +(2 1/4)^3 +? upto 15 terms =225k, then k is equal to (A) 108 (B) 9 (C) 27 (D) 54

Simplify: (a) 108-:36 of (1)/(4)+(2)/(5)xx3(1)/(4) (b) (2)/(3)xx(5)/(6)+(4)/(9)-(3)/(4)+(2)/(9)xx(5)/(9)-:(2)/(9)