Interpret the linear equation.When a tow truck is called, the cost of the service is given by the linear function 
, where y is in dollars and x is the number of miles the car is towed. Find and interpret the slope and y-intercept of the linear equation.
A. m = 40; The number of miles the car is towed increases 40 miles for every dollar spent on the service. b = 3; The tow truck will tow the car 3 miles for no cost.
B. m = 40; The cost of the service increases $40 every mile the car is towed. b = 3; The cost of the service is $3 if the car is not towed.
C. m = 3; The cost of the service increases $3 every mile the car is towed. b = 40; The cost of the service is $40 if the car is not towed.
D. m = 3; The number of miles the car is towed increases 3 miles for every dollar spent on the service. b = 40; The tow truck will tow the car 40 miles for no cost.
Answer: C
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Provide an appropriate response.Translate the expression 5(m + n) to words.
A. the difference between 5 times n and m B. 5 times the sum of m and n C. the sum of 5 times m and n D. 5 times the difference between m and n
Answer the question.List all numbers that must be rejected as possible solutions.
- 
= 
A. 7, 17, 4 B. 0 C. There are no numbers that must be rejected. D. 7, 17
Solve the problem.A company that produces inflatable rafts has costs given by the function 
, where x is the number of inflatable rafts manufactured and C(x) is measured in dollars. The average cost to manufacture each inflatable raft is given by 
(x) = 
.What is the horizontal asymptote for the function 
? Describe what this means in practical terms.
A. y = 20; $20 is the least possible cost for producing each inflatable raft. B. y = 15,000; $15,000 is the least possible cost for running the company. C. y =15,000; 15,000 is the maximum number of inflatable rafts the company can produce. D. y = 20; 20 is the minimum number of inflatable rafts the company can produce.
Round the money amount to the specified place.$783.80 to the nearest dollar
A. $783.80 B. $784 C. $783 D. $780