Question 1
A merchant in the port city of Lothal is exchanging bags of spices for copper ingots. He receives 15 ingots for every 2 bags of spices. If he brings 12 bags of spices to the market, how many copper ingots will he leave with?
We need to find out how many ingots the merchant gets for each bag of spices.
Step 1 — Ingots per bag
The problem tells us the exchange rate. For every 2 bags of spices, the merchant gets 15 ingots.
To find out how many ingots for 1 bag, we divide.

Step 2 — Total ingots for 12 bags
Now we know 1 bag gives 7.5 ingots. The merchant brings 12 bags of spices. We multiply the number of bags by the ingots per bag.
Answer
(i) The merchant will leave with 90 copper ingots.
More questions in Exercise 3.1
A merchant in the port city of Lothal is exchanging bags of spices for copper ingots. He receives 15 ingots for every 2 bags of spices. If he brings 12 bags of spices to the market, how many copper ingots will he leave with?
Look at the sequence of numbers on one column of the Ishango bone: 11, 13, 17, 19. What do these numbers have in common? List the next three numbers that fit this pattern.
We know that Natural Numbers are closed under addition (the sum of any two natural numbers is always a natural number). Are they closed under subtraction? Provide a couple of examples to justify your answer.
Ancient Indians used the joints of their fingers to count, a practice still seen today. Each finger has 3 joints, and the thumb is used to count them. How many can you count on one hand? How does this relate to the ancient base-12 counting systems?