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The salvage value S (in dollars) of a company limosine after t years is estimated to be given by the formula below. Use the formula to answer the questions.
S(t)=500,000(0.8)t
What is the rate of depreciation (in dollars per year) after 1 year?
What is the rate of depreciation (in dollars per year) after 10 years?
What is the rate of depreciation (in dollars per year) after 15 years?
problem 1. for the following evaluate whether the given sets of vectors form a basis or not. if you think it is a basis
Application of differential calculus in economics: Profit, Cost and Revenue function - What is the maximum profit if each item is sold for $7? (Assume you sell every thing you produce.)
What effect would a $10 million capital expense have on this year's earnings if the capital is depreciated at a rate of $2 million per year for five years? What effect would it have on next
What is the magnitude of the tension on the ends of the clothesline?
Using the quadratic equation x2 - 6x + 8 = 0, perform the following tasks: Graph the function using the equation in part a. Explain why it is not necessary to plot points to graph when using y = a (x - h) 2 + k.
You will draw a short roller coaster on graph paper, plot ordered pairs on its path, and determine the slope, or rate of change, along the ride.
Write an algorithm for an action that you perform each day - something with multiple steps and which requires you to make decisions. For example, putting snow tires on your car or tidying up the house for a visit from your mother-in-law.
Why do we regulate the securities markets? What are the benefits of regulation?
Then explain how the values of the slope affect the overall meaning of the equation.
Each batch costs the Paris Bakery $50 and can be sold for $100. The Paris Bakery can sell any unsold batches for $25 the next day.(a) Simulate 1 month (25 days) of operation to calculate the bakery's total monthly profit. Replicate this calculation N..
The data collection process
Use differentials to estimate the maximum and relative error in the calculated surface area. (Round maximum error to the nearest whole number and relative error to three decimal places.)
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