Mr. Riley can make a profit by raising AT LEAST 50, but no more than 150, cattle. If c represents the number of cattle, write the inequality that best expresses the situation.
50 <= c <= 150
To write the inequality that best expresses the situation, we can use the inequality symbols to indicate the range of cattle that Mr. Riley can have.
Let's assume c represents the number of cattle.
The inequality would be:
50 ≤ c ≤ 150
To write the inequality that expresses the given situation, we can use the inequality symbols to represent the constraints.
The given situation states that Mr. Riley can make a profit by raising at least 50 cattle and no more than 150 cattle.
Let's break it down:
1. "At least 50 cattle": This means Mr. Riley needs to have a minimum of 50 cattle. In equation form, this can be represented as c ≥ 50.
2. "No more than 150 cattle": This means Mr. Riley should have a maximum of 150 cattle. In equation form, this can be represented as c ≤ 150.
Combining these two inequalities, we can write the final inequality:
50 ≤ c ≤ 150
This inequality represents the number of cattle, c, that Mr. Riley can raise in order to make a profit.