Answer: 0.1122
Explanation:
Let A denotes the event that it snows in Greenland.
Then A' denotes the event that it does not snow in Greenland.
Let G be the event that glaciers grows.
Given : Suppose that it snows in Greenland an average of once every 27 days.
i.e.
Then,
Also, P(G|A)=0.23 and P(G|A')=0.07
By Bayes theorem , we have


Hence, the probability that it is snowing in Greenland when glaciers are growing= 0.1122