A bowling alley has a fixed base cost and charges a variable per game rate. It costs $20.50 for five games and 28.50 for nine ga mes? What is the variable cost? (Show work
1 answer:
As ordered pairs ( g , C ) where g is the number of games and C is the cost ( 5, 20.50) and ( 9, 28.50) the slope M = ( 28.50 - 20.50 ) / (9-5) = 8/4 = 2 So the slope M=$2 per game Using (5, 20.50) The intercept B = y - m* g = 20.50 - 2 * 5 = 20.50 - 10 = 10.50 So the fixed base cost, or FLAT RATE is $10.50. That is if they played ZER0 games, they still have to pay $10.50 just to get in. The linear function is C (g) = 2*g + 10.50
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Use a^2+b^2=c^2 so 10^2+10^2=c^2 which is 200=c^2 and you could leave it in sqrt form so c=sqrt(200) or you can simplify it to 10sqrt(2) or you can approx the answer which is 14.14
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