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The bar is supported by the spring and smooth collar that allows the spring to be always perpendicular to the bar for any angle ?. If the unstretched length of the spring is l0, determine the force P needed to hold the bar in the equilibrium position ?. Neglect the weight of the bar.
find the surface area obtained by rotating the curve 9x=y^2+18, 2 is less than or equal to x which is less than or equal to 6.
Formulate this problem as an LP solve using Solver in Excel, From the sensitivity analysis, which warehouse site should have had more paper allocated to it at the start of the week and by how much per tonne would the overall cost of transport have..
If the radius of the outer ripple increases uniformly at the rate of 2 cm. per sec. determine how rapidly the disturbed area of water is increasing at the end of 10 seconds.
If Barry purchases a 2,000 Roth IRA when he is 25 years old and expects to earn an average of 6% per year compounded annually over 35 years( until he is 60), how much will accumulate in the investment?
Jon had an unpaid balance of $2,320.00 on his credit card statement at the beginning of February. He made a payment of $160.00 during the month. If the interest rate on jon credit card was 11% per month on the unpaid balance, find the finance charge ..
Composition of Functions and Isomorphisms, I can't prove the following statements about functions f:A->B and g:B->C, 1. If gof is one-to-one then so is f.
Explain what is meant by a universal set. Give a real world example of two universal sets. Be sure to first clearly define the two sets.
A constant function is a function whose range consists of exactly one point. Which of the following are valid ways to write the definition of constant function with domain the whole real line
Calculate the marginal product for the following levels of man-hours: 50, 100, 150; 200; 250 and 300. Comment on the results.
A square garden has a 4-ft walkway around it. The garden has a perimeter of 260 ft. What is the area of the walkway in square feet?
Let E be an open and convex subset of R^n and let f in C^1(E). Show that f satisfies the Lipschitz condition on E if and only if its derivative Df is bounded on E, that is, there exists a constant M => 0 such that the norm of
What is the fewest number of pieces you can receive in a fair exchange for 2 flats, 14 longs, and 12 units? What is the fewest number of pieces you can receive in a fair exchange for 1 flat, 9 longs, and 24 units?
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