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Question: 1. A stamping machine was purchased by Deskin Glass Company for $8,595. Freight and installation costs were $405. If it will be worth $2,000 after seven years, find the annual depreciation using the straight-line method.
2. BEST Delivery Service purchased a delivery truck for $18,500 and expected to resell it for $2,000 after driving it 150,000 miles. Find the unit depreciation for the truck.
A fluid is flowing along a cylindrical pipe of radius a in the i? direction. The velocity of the fluid at a radial distance r from the center of the pipe.
Establish the relevance of data-driven decision making, preferably with examples from your own work experience. However, you may also quote examples from other organisations. The objective is to underline the importance of such style of decision m..
The number of miles driven each day for a five-day trip. Let an ordered pair be given in the form (day, miles).
the average number of calories in a 1.5 ounce chocolate bar is 225. Suppose the distribution of calories is approximately normal with standard deviation 10. Find the probability that a randomly selected chocolate bar will have less than 200 calori..
Let (a, b) ⊆ R be a non-degenerate open bounded interval, and let f: (a, b) → R be a function. Prove that F is continuous
Describe two real-life examples where the order of operations and basic math principles are used either at home or on the job.
Find explicitly f(x) = H(x) / g(x), as it would be a quadratic equation and then solve for the roots of f(x) for in terms of for which it would have real roots
What is your p value and what can you conclude in terms of the null hypothesis for the entire range of incomes?
A computer-parts company wants to make a rectangular memory board that has a perimeter of 28 cm. What dimensions will allow the board to have a maximum area?
A swimming pool is initially shocked with chlorine to bring the chlorine concentration to 3 ppm (parts per million). Chlorine dissipates in reaction.
The strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from a circular cylindrical log of radius r.
Prove that the structure (C(-oo, so), +, -) is a vector space where + is the usual addition of functions
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