Answer:
Option A
Explanation:
$\delta = (i_{1}+i_{2})-A$
$\Rightarrow 40^{0}=(35^{0}+79^{0})-A$
$\Rightarrow A=74^{0}$
Now, we know that $\mu = \frac{\sin(\frac{A+\delta_{m}}{2})}{\sin(\frac{A}{2})}$
It we take the given deviation as the minimum deviation then,
$\mu = \frac{\sin(\frac{74^{0}+40^{0}}{2})}{\sin(\frac{74^{0}}{2})}$ = 1.51
The given deviation may or may not be the minimum deviation. Rather it will be less than this value. Therefore μ will be less than 1.51
Hence , the maximum possible value of refractive index is 1.51