`(121)^(3)xx11 div (1331)^(2)=(11)^(?)`

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11div0

[((1.331)^(-1)+(1.331)^(-2)+...+(1.331)^(-7))/((1.331)^(-2)+(1.331)^(-3)+...+(1.331)^(-8))]^(2/3)=

[((1.331)^(-1)+(1.331)^(-2)+....+(1.331)^(-7))/((1.331)^(-2)+(1.331)^(-3)+....+(1.331)^(-8))]^(2/3)

(3/11)^(-5)xx(3/11)^3

Simplify and write in exponential form : (eg. : 11^(5)div11^(2)=11^(3) ) 2^(9)div2^(3)

Simplify and write in exponential form : (eg. : 11^(5)div11^(2)=11^(3) ) 9^(11)div9^(7)

(3)/(7) div (9)/(14)xx(6)/(11)=?

Simplify and write in exponential form : (eg. : 11^(5)div11^(2)=11^(3) ) 10^(8)div10^(4)

Simplify and write in exponential form : (eg. : 11^(5)div11^(2)=11^(3) ) 20^(15)div20^(13)

Simplify and write in exponential form : (eg. : 11^(5)div11^(2)=11^(3) ) 7^(13)div7^(10)