Prove that `6^(1//2)xx6^(1//4)xx6^(1//8)oo=6.`

Prove that : 3^(1/2)xx3^(1/4)xx3^(1/8)xx.......... to oo=3 .

The value of the product 6^(1/2)xx6^(1/4)xx^(1/8)xx6^(1/16) . . . . .oo is

Prove that : 2^(1/4)xx4^(1/8)xx8^(1/16)xx16^(1/32)xx ....... → oo =2 .

The value of the product 6^((1)/(2))xx6^((1)/(4))xx6^((1)/(8))xx6^((1)/(16))xx.... up to infinite terms is

The value of the infinite product 6(1)/(2)xx6^((2)/(4))xx6^((3)/(8))xx6(4)/(16)xx...

(4^(-1)xx3^(-1))-:6^(-1)

Evaluate : (5^-1xx2^-1)xx6^-1