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" (ii) "((1)/(3^(3)))^(7)...

" (ii) "((1)/(3^(3)))^(7)

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Simplify : ((1)/(3^(3)))^(7)

1 Simplify: (i) 2^((2)/(3)) times 2^((1)/(5) and ((1)/(3)^(3))^(7)

Simplify (1)/(3^(3))^(7)

The sum of the infinite series (1)/(3)+(3)/(3.7)+(5)/(3.7.11)+(7)/(3.7.11.15)+"…………" is

The sum of the infinite series (1)/(3)+(3)/(3.7)+(5)/(3.7.11)+(7)/(3.7.11.15)+"…………" is

The smallest positive number which is exactly divisible by (1)/(3),(1)/(2),(3)/(7) is

(1)/(3)+(1)/(3.3^(3))+(1)/(5.3^(5))+(1)/(7.3^(7))+....=

find the value of m, if (-3)^(m+1)*(-3)^(1)=(-3)^(7)