Answer:
The slope of the equation is 20 and the y-intercept is 5.
The slope is positive and the y-intercept is positive.
Explanation:
The slope of a linear equation represents the rate of change of the y-variable with respect to the x-variable. In this case, the slope represents the rate of change of the cost of bowling (c) with respect to the number of hours a bowling lane is rented (h). The slope is positive, which means that the cost of bowling increases as the number of hours a bowling lane is rented increases.
The y-intercept of a linear equation represents the value of the y-variable when the x-variable is zero. In this case, the y-intercept represents the cost of bowling when zero hours of bowling lane rental are purchased. The y-intercept is positive, which means that there is a fixed cost associated with bowling, even if no hours of bowling lane rental are purchased.
Therefore, the statement that is true of the slope and y-intercept is:
The slope is positive and the y-intercept is positive.