a hairstylist can serve a maximum of 12 customers each day he works. he charges $15 for a child haircut and $24 for an adult hai
rcut. the hair stylist would like to earn a minimum of $240 each day. if x represents children haircuts and y represents adults write as any inequalities as possible
Explanation: The number of children is represented by x and the number of adults is represented by y.
We are given that: 1- The hairstylist can serve a maximum of 12. This means that the summation of x and y should not exceed 12. Therefore: x + y ≤ 12
2- The cost per child (x) haircut is $15 and that the cost per adult (y) is $24. We are also given that the hairstylist would like to earn a minimum of $240. This means that the earnings could be more than $240. Therefore: 15x + 24y ≥ 240
Since we are not given any further information, therefore, the maximum number of inequalities that can be formed is two.
the y-intercept would be -11 because slope-intercept formula is always like this; y = mx+b. b is y-intercept and m is slope. so therefore, it would be -11
One outfit consists of one shirt, one pair of shoes, and one pair of jeans. In this problem, there are five jeans, six shirts, but only two pairs of shoes, which only makes two complete outfits.
