Use the image to answer the question.

A coordinate plane shows the x and y axes ranging from negative 6 to 6 in unit increments. Four points are plotted and labeled on the plane. The coordinates of the plotted points and the labels are as follows: left parenthesis 2 comma 1 right parenthesis is labeled as daisies, left parenthesis 5 comma 1 right parenthesis as roses, left parenthesis 5 comma 5 right parenthesis as lilies, and left parenthesis 2 comma 6 right parenthesis as sunflowers.

A map of a flower shop is shown. Each coordinate represents one foot. How far are the roses from the lilies? Explain how you found your answer.

(2 points)

The roses are 4 units to the left of the lilies. This can be found by subtracting the x-coordinate of the roses (5) from the x-coordinate of the lilies (5), resulting in a distance of 0 units on the x-axis. Since the y-coordinate of the roses is 1 and the y-coordinate of the lilies is 5, the distance on the y-axis is 5 units. By using the Pythagorean theorem, the distance between the roses and lilies is found to be 5 feet.

make it like a 5th grader wrote it

The roses are 5 feet away from the lilies. To find that, I looked at the x-coordinate of the roses (5) and the x-coordinate of the lilies (5). They are at the same spot, so that's 0 feet. Then I checked the y-coordinate of the roses (1) and the y-coordinate of the lilies (5). They are 4 feet apart. Finally, I used the Pythagorean theorem to calculate the distance between them, which is 5 feet.