Answer:

Step-by-step explanation:
Given:
Sam can mow a lawn in 30 minutes.
Rocky can mow the same lawn in 90 minutes.
Question asked:
How long does it take for both Sam and Rocky to mow the lawn if they are working together?
Solution:
By unitary method:
<u>For Sam</u>
Sam can mow in 30 minutes = 1 lawn
Sam can mow in 1 minute = 
<u>For Rocky</u>
Rocky can mow in 90 minutes = 1 lawn
Rocky can mow in 1 minutes = 
In a case of working together:
In 1 minute, both will mow =
+
= 
To mow
together, it takes = 1 minute
So, to mow 1 lawn together, it takes = 
Thus, both Sam and Rocky will mow the lawn together in