The Venn diagram shows the number of people who bought ice-cream and drinks in a theatre. Ice-cream is sold for INR 3 and drinks are sold for INR 2. A total of INR 262 is spent. How many people bought both a drink and an ice-cream?

Let $x$ be the number of people who bought both a drink and an ice-cream (represented by the overlapping intersection of the Venn diagram).
From the diagram:

* Number of people who bought only drinks $=32$
* Total people who bought drinks $=32+x$
* Number of people who bought only ice-creams $=16$
* Total people who bought ice-creams $=16+x$

Given that the price of a drink is INR 2 and an ice-cream is INR 3, we set up the total expenditure equation:

$$2(32+x)+3(16+x)=262$$

$$64+2x+48+3x=262$$

$$112+5x=262$$

$$5x=262-112=150$$

$$x=\frac{150}{5}=30$$

Therefore, 30 people bought both items.