Two-fifth of the viewers of channel V of A shifted to channel V of B and E; $$\frac{2}{3}$$ of these to B and the remaining to E. One-fourth of viewer of channel V of C have now started watching channel V of D and F; $$\frac{3}{7}$$ of it D and the rest F. In the new distribution, which of the companies has maximum viewers for channel V?

It is given that Two-fifth of the viewers of channel V of A shifted to channel V of B and E.

Two-fifth of the viewers of channel V of A = 0.4*2.13 = 0.852 crore

$$\frac{2}{3}$$ of these to B and the remaining to E

B = 0.852*2/3 = 0.568 crore

E = 0.284 crore

Remaining viewers of channel V of A = 2.13-0.852 = 1.278 crore

One-fourth of viewer of channel V of C have now started watching channel V of D and F.

One-fourth of viewer of channel V of C = 0.25*1.89 = 0.4725 crore

$$\frac{3}{7}$$ of it D and the rest F

D = 0.4725*3/7 = 0.2025 crore

F = 0.4725*4/7 = 0.27 crore

Remaining viewers of channel V of C = 1.89-0.4725 = 1.4175 crore

In the new distribution, the company that has the maximum number of viewers for channel V is company C.