if `tanalpha = (1+2^(-x))^(-1), tanbeta = (1+2^(x+1))^(-1) alpha+beta` =

If tanalpha=(1+2^(-x))^(-1), tanbeta=(1+2^(x+1))^(-1) , then alpha+beta=

If tan alpha=(1+2^(-x))^(-1), tan beta=(1+2^(x+1))^(-1) then alpha+beta equals

If tan alpha=(1+2^(-x))^(-1), tan beta=(1+2^(x+1))^(-1) then alpha+beta equals

If tanalpha=(1+2^(-x))^(-1) , tanbeta=(1+2^(x+1))^(-1) , then alpha+beta equals

If tan alpha =(1+2^(-x))^(-1) and tan beta =(1+2^(x+1))^(-1) then the value of (alpha + beta) is-

If tanalpha=1/(1+2^(-x)) and tanbeta=1/(1+2^(x+1)), then write the value of alpha+beta lying in the interval (0,pi//2) .

Fill in the gaps with correct answer . tanalpha = (1)/2, tanbeta = (1)/3, then alpha + beta = _____

If tanalpha =(1)/(7) and tanbeta =(1)/(3) , then, cos2alpha is equal to

If tanalpha =(1)/(7) and tanbeta =(1)/(3) , then, cos2alpha is equal to

If tanalpha=(m)/(m+1), tanbeta=(1)/(2m+1) then alpha+beta =