D = 180 + 5V D = 180 + 5(18 0.091\") D = 100 +90 0.451J D = 0.45P +250 Equation 1 VI Equation 1 states that the number of healthy days is at a maximum of 250 when the patient pays $0 Ifor visits to the physiotherapist, and the patient makes 14 visits. There is a linear relationship between healthy days and price the patient pays for visits to the physiotherapist, because of this we can use the slope to determine that each time the price increases by $1, the number of healthy days will fall by 0.45 days v = 13 aesP P = (\"i/:13) 43.09 P = 41.1111! +200 P = u.111(o.2o 35) + 200 P = 2222:) + 400 + 200 P = 2.222D + 600 Equation 2 J Equation 2 states that the maximum price the patient pays for physiotherapy is $600 when the number of healthy days is 0. Again, because there is a linear relationship between healthy days and price the patients pays for visits to the physiotherapist we can use slope to determine that each healthy day a patient could gain in the year there needs to be a decrease in price the patient pays for visit to the physiotherapist by $2.22