48^(3)-30^(3)-18^(3)

3x^(5)-48x^(3)

Factorise : (iii) 36x^(2) y^(2) - 30 x^(3) y^(3) + 48 x^(3) y^(2)

Without actually calculating the cubes, evaluate the expression (30)^(3)+(-18)^(3)+(-12)^(3) .

The value of 3sin30^(0)-4sin^(3)30^(@)+4cos^(3)30^(0)-3cos30^(@)

Simplify (-30)/(5)-(18-9)/(-3)

Evaluate each of the following using proper identity : 18^(3) + 12^(3) - 30^(3)

12^(55)//3^(11)+8^(48)//16^(18) will give the digit at units place as

If a,b,c,d in R^(+) such that a+b+c=18 then the maximum value of a^(2)b^(3)c^(4) is equal to 2^(18)xx3^(2)2^(18)xx3^(3)2^(19)xx3^(2)2^(18)xx3^(3)