`[169^(-3)/((196)^(-8))]^(1/48)=`

(48)^(-(2)/(7))xx(16)^(-(5)/(7))xx(3)^(-(5)/(7))=?(1)/(3) b.(1)/(48)c1d.48

2(3)/(4)-:2(2)/(3)-:1(1)/(12)=?(39)/(48) (b) 1(1)/(4) (c) (169)/(144) (d) None of these

1-(1)/(4)+(1.3)/(4.8)-(1.3.5)/(4.8.12)+…..=

(1250)^((1)/(4))*8^((1)/(4))*(75)^((1)/(3))*3sqrt(48) is simplified then the resultant

Solve ((5.9)^(3)+(1.8)^(3)+(4.8)^(3)-3xx5.9xx1.8xx4.8)/((5.9)^(2)+(1.8)^(2)+(4.8)^(2)-5.9xx1.8-1.8xx4.8-4.8xx5.9)

2^(1/4). 4^(1/16). 8^(1/48) .........oo =

1+(1)/(4)+(1.4)/(4.8)+(1.4.7)/(4.8.12)+….=

The sum of 1+1/4+(1.3)/(4.8)+(1.3.5)/(4.8.12)+.........oo is

1+(1)/(4) + (1.3)/(4.8) + (1.3.5)/(4.8.12)+…...=

1-(3)/(4)+(3.5)/(4.8)-(3.5.7)/(4.8.12)+….=