The prediction equation y=1500x+90,000 can be used to model the value of a classic car x years after mr. alexander purchased it. which of the following is the best interpretation of the y-intercept of the linear function? a) m=1500; the value of the car increases by $1500 each year. b) m=90,000; the value of the car increases by $90,000 each year c) b=90,000; the value of the car was $90,000 when mr. alexander purchased it. d) b=1500; the value of the car was $1500 when mr. alexander purchased it.

One integer is 8 times another. if the product is 72, then find the integers

Based on the situation in part a, the width of a rectangular garden is x feet, and its length is 5 feet more than twice its width. the right side of the equation, g(x) = 2x2 − 13x + 6, can be factored to g(x) = (2x − 1)(x − 6). this function could represent an inner region of the garden from the first equation, such as a vegetable garden with a border around it. the length of this inner garden would be 2x − 1 feet, and the width would be x − 6, which would leave a 3-foot border around the garden. part d what is the value of g(8) for the function g(x) in part c? what does this value mean in the context of the situation you described in part c?

Plz i’ve been on this pretest for weeks!