business is booming for eddies house cleaning service, clean your scene, and he needs to hire more house…

business is booming for eddies house cleaning service, clean your scene, and he needs to hire more house cleaners. this table shows the relationship between the number of new house cleaners eddie hires, x, and the total number of houses his company can clean per week, y.\n|x (new house cleaners)|y (total houses)|\n|----|----|\n|2|58|\n|8|88|\n|9|93|\n|10|98|\naccording to the values in the table, do x and y have a proportional relationship?\nyes\nno

business is booming for eddies house cleaning service, clean your scene, and he needs to hire more house cleaners. this table shows the relationship between the number of new house cleaners eddie hires, x, and the total number of houses his company can clean per week, y.\n|x (new house cleaners)|y (total houses)|\n|----|----|\n|2|58|\n|8|88|\n|9|93|\n|10|98|\naccording to the values in the table, do x and y have a proportional relationship?\nyes\nno

Answer

Explanation:

Step1: Recall proportional - relationship condition

For two variables (x) and (y) to be proportional, the ratio (\frac{y}{x}) must be constant for all non - zero values of (x).

Step2: Calculate ratios for each pair

For (x = 2) and (y = 58), (\frac{y}{x}=\frac{58}{2}=29). For (x = 8) and (y = 88), (\frac{y}{x}=\frac{88}{8}=11).

Step3: Check constancy of ratios

Since (29\neq11), the ratio (\frac{y}{x}) is not constant.

Answer:

no