Let `-pi/6beta_1` and `alpha_2>beta_2` then `alpha_1+beta_2` equals

Let -pi/6 beta_1 and alpha_2 >beta_2 , then alpha_1 + beta_2 equals

Let -pi/6 beta_1 and alpha_2 >beta_2 , then alpha_1 + beta_2 equals:

Let -pi/6 beta_1 and alpha_2 >beta_2 , then alpha_1 + beta_2 equals:

Let -pi/6 beta_1 and alpha_2 >beta_2 , then alpha_1 + beta_2 equals:

Let -pi/6 beta_1 and alpha_2>beta_2 then alpha_1+beta_2 equals

Let -1/6 < theta < -pi/12 Suppose alpha_1 and beta_1 , are the roots of the equation x^2-2xsectheta + 1=0 and alpha_2 and beta_2 are the roots of the equation x^2 + 2xtantheta-1=0 . If alpha_1 > beta_1 and alpha_2 >beta_2 , then alpha_1 + beta_2 equals

Let -(1)/(6) beta_(1) and alpha_(2)>beta_(2), then alpha_(1)+beta_(2) equals