An engaging and informative image of a person standing behind a table with several backpacks made from a variety of fabric patterns. To his side stands a stack of nine folded fabric yards. The person appears to be in the middle of creating a backpack, with 3/5 of one yard of fabric already cut and laid out on the table. Please ensure the image contains no text.

Martin uses 3/5 yard of fabric to make 1 backpack. How many backpacks can Marti make if he has a total of 9 yards of fabric?

To make 1 backpack, Martin uses 3/5 yard of fabric.

If Martin has 9 yards of fabric, he can make 9/(3/5) = 9 * 5/3 = 15 backpacks. Answer: \boxed{15}.

To find out how many backpacks Martin can make, divide the total fabric he has (9 yards) by the amount of fabric used for each backpack (3/5 yard).

9 yards ÷ (3/5 yard) = 9 yards × (5/3 yard)

Now, let's simplify the equation:

= 45/3

= 15

Therefore, Martin can make 15 backpacks if he has a total of 9 yards of fabric.

To solve this problem, we need to find out how many times 3/5 yard can fit into 9 yards of fabric.

First, we need to calculate how many times 1 yard can fit into 9 yards:
9 yards ÷ 1 yard = 9

Now, let's calculate how many times 3/5 yard can fit into 1 yard:
1 yard ÷ 3/5 yard = 1 yard × 5/3 yard = 5/3

Finally, we can multiply the number of times 3/5 yard can fit into 9 yards by the number of times 1 yard fits into 9 yards to find the number of backpacks Martin can make:
9 × 5/3 = 45/3 = 15 backpacks

Therefore, Martin can make 15 backpacks if he has 9 yards of fabric.