Solve the problem.A piece of equipment was purchased by a company for $10,000 and is assumed to have a salvage value of $3,000 in 10 years. If its value is depreciated linearly from $10,000 to $3,000, find a linear equation in the form V = mt + b, t time in years, that will give the salvage value at any time t, 
A. T = - 700V + 10,000
B. V = - 700t + 10,000
C. V = - 700t - 10,000
D. V = 700t + 10,000
Answer: B
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The following data show the speed S, in miles per hour, of a car when the brakes are applied and the stopping distance D, in feet. S 15 25 35 60 75 D 44.1 85.07 136.72 304.49 433.32? A: Use power regression to model the stopping distance as a function of the speed. Use two digits of accuracy for the coefficient and for the power.B: Plot the data along with the power model you found in part A.C: According to the power model, if the speed is multiplied by 3, how is the stopping distance affected? Round your answer to two decimal places.
What will be an ideal response?
Solve the problem with estimation, but do not use a calculator. Use rounding to make the resulting calculations simple.If a person earns $29.55 per hour, estimate that person's annual salary.
A. $40,000 B. $50,000 C. $60,000 D. $70,000
Given that the pair of triangles is similar, find the length of the side labeled n.
A. 15 B. 5 C. 10 D. 11
Evaluate.Find (fg)(2) when f(x) = x - 6 and g(x) = -3x2 + 11x - 7.
A. -152 B. -76 C. 24 D. -12