According to one economic model, the demand for gasoline is a linear function of price. If the price of gasoline is p # $3.10 pe
r gallon, the quantity demanded in a fixed period of time is q - 65 gallons. If the price is $3.50 per gallon, the quantity of gasoline demanded is 45 gallons for that period. a) Find a formula for q (demand) in terms of p (price).
b) According to this model, at what price is the gas so expensive that there is no demand.
Your first line calculation is already true but reversed. The demand will decrease (that mean the formula would be minus) by 20 gallons for every $0.4 price increase, which means 50 gallons/$. To find the formula you need to insert one sample of either the first equation (65gallon and $3.1) or 2nd equation (45 gallons and $3.5). The formula for demand should be:
-6 ÷ 4x = 15, six is less than the quotient and quotient mean division, replace a number with a variable and put it with four and the you would put equal 15
