[" 3."(a)|tan a=(m)/(m+1)" ard "tan beta=(1)/(2m+1)" then "],[qquad " show that "alpha+beta=(pi)/(4)]

If alpha and beta are acute angles such that tan alpha=(m)/(m+1) and tan beta=(1)/(2m+1), prove that alpha+beta=(pi)/(4)

lim alpha=(m)/(m+1),tan beta=(1)/(2m+1), prove that alpha+beta=(pi)/(4)

If tan alpha=(m)/(m+1) and tan beta=(1)/(2m+1) then alpha+beta is equal to

If tan alpha=(m)/(m+1) and tan beta=(1)/(2m+1) Find the possible values of (alpha+beta)

Given that tan alpha = (m)/( m +1), tan beta = (1)/(2m +1) then what is the value of alpha + beta?

If tan alpha=(1)/(3) and tan (beta)=(1)/(2) then tan (alpha+beta)=

If tan alpha =m/(m+1) and tan beta =1/(2m+1) , then alpha+beta is equal to