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Question: The value of a car, V = f(a), in thousands of dollars, is a function of the age of the car, a, in years.
(a) Interpret the statement f(5) = 6
(b) Sketch a possible graph of V against a. Is f an increasing or decreasing function? Explain.
(c) Explain the significance of the horizontal and vertical intercepts in terms of the value of the car.
Use the left-to-right elimination method to solve the system.
This is the question in my assignment. Give an example of a number you could place in for the variable x, and describe the shift from the original graph. Remember to note what your value you are calculating for the variable x.
A body of mass m is in rectilinear motion along horizontal axis .the resultant force acting on the body is given by -kx , where k>0 is constant of proportionality and x is the distance along the axis from a fixed point O.the body has initial velocity..
Mean and Variance of a Probability distribution, A bank keeps tracks of customers coming into the bank between 12 Noon and1 PM on Monday.
Determine the dimensions of a rectangular solid (with a square base) with maximum volume if its surface area is 150 square inches. Show your work, and justify your answer.
You purchase shares of a technology company and hold them for one yer. During that time the price pershare ranges from $64 to $143. Write an absolute value inequaity to represent the stock prices for that years.
What is the equation for the Periodic Expense of Debt by Sinking method and Amortization method?
If A and U are two subsets of a normed vector space, and U is open, show that A+U is open. Here A+U={a+u | a belongs to A and u belongs to U}.
Trace the algorithm below and track the number of times that the addition operation (+) is executed over the course of the program's run time. Answer the question by giving a formula in terms of n:
base elevation of 8700 ft, mountain peak in colorado rises 14407 ft over distance of 15844 ft. find the grade of the peak.
Formulate and solve a linear programming model for this problem.
Find the arc radius R and the arc length S given the chord length
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