Correct Answer - B
`(theta_1-theta_2)/(t)prop[(theta_1+theta_2)/(2)-theta]`
for the first condition
`(60-50)/(10)prop[(60-50)/(2)-theta]implies1=K[55-theta]` .(i)
For the second condition
`(50-42)/(10)prop[(50+42)/(2)-theta]implies0.8=K(46-theta)` .(ii)
From Eqs. (i) and (ii), we get `theta=10^@C`