In a doctor’s office, an average of 94% of the clients pay on the day of the appointment. if the office has 600 clients per month, how many are expected not to pay on the day of the appointment? if 40 clients do not pay on the day of their appointment in a month, did more or fewer than the average not pay?

Suppose that the price p, in dollars, and the number of sales, x, of a certain item follow the equation 4 p plus 4 x plus 2 pxequals56. suppose also that p and x are both functions of time, measured in days. find the rate at which x is changing when xequals2, pequals6, and startfraction dp over dt endfraction equals1.5.