A group of neighbors planted basil, thyme, rosemary, and oregano in a community garden. They planted the same number of each herb, for a total of 52 plants. How many rosemary plants were planted?

HINT: When completing the division problem, think about how many types of herbs the neighbors planted.

(1 point)
Responses

26 rosemary plants
26 rosemary plants

13 rosemary plants
13 rosemary plants

52 rosemary plants
52 rosemary plants

16 rosemary plants

1 answer

To find out how many rosemary plants were planted, we begin by noting that the group planted four types of herbs: basil, thyme, rosemary, and oregano. Since they planted the same number of each type of herb and there are four types, we can express the total number of plants as follows:

Let \( x \) be the number of each type of herb planted. Since there are 4 types of herbs and the total is 52 plants, we can write the equation:

\[ 4x = 52 \]

Now, we solve for \( x \):

\[ x = \frac{52}{4} = 13 \]

Thus, each type of herb, including rosemary, consists of 13 plants. Therefore, the number of rosemary plants planted is:

\[ \text{Number of rosemary plants} = 13 \]

The correct response is:

13 rosemary plants.