Numerade

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What is the direction of B⃗ B→? positive x-direction negative x-direction positive y-direction negative y-direction

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Robert is unable to pay his bill, and he has been ordered by a court to file bankruptcy. As part of the bankruptcy proceedings, Robert will have all of his assets converted to cash, which will be used to pay his debts. In this process, what is the term for Robert, what type of bankruptcy is he filing, and what is the term that describes how his assets will be handled?

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Gaseous methane ($CH_4$) reacts with gaseous oxygen gas ($O_2$) to produce gaseous carbon dioxide ($CO_2$) and gaseous water ($H_2O$). If 1.06 g of water is produced from the reaction of 1.1 g of methane and 5.8 g of oxygen gas, calculate the percent yield of water. Be sure your answer has the correct number of significant digits in it.

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Solve the LP problem. If no optimal solution exists, indicate whether the feasible region is empty or the objective function is unbounded. (Enter EMPTY if the region is empty. Enter UNBOUNDED if the function is unbounded.) Minimize $c = x + 2y$ subject to $x + 6y \ge 29$ $5x + y \ge 29$ $x \ge 0, y \ge 0$ $c = $ $(x, y) = (

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2.56 A tanker truck carries water, and the cross section of the truck's tank is shown in Fig. P2.56. Determine the magni- tude of the force of the water against the vertical front end of the tank.

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Q1: (20Marks) A/Draw (F.B.D) for the rod (200N) shown in Fig. (1-a). (10Marks).

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1. Locate the center mass of the uniform plane represented by the area between y = 7(x - 2)2 - 12 and the horizontal between x = -6 and x = 11. CM = ( , ) Mtot = 2. Locate the center mass of the uniform plane represented by the area between y = -4(x + 3)3 + 6 and the horizontal between x = -5 and x = 3. CM = ( , ) Mtot =

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C(q) = 20 + 50q - 3q^2 + 0.1q^3 (Please help me as much as you can, I am mostly concerned about questions 8-10) 8. Use the first-order condition(s) and the Implicit Function Theorem to find the derivative of the supply function with respect to the market price. (Remember, you have to calculate this derivative without deriving the formula for the supply function!) 9. Finally, find the supply function of UG and use it to check your answer to question 8. Note: the supply function is the solution of the first-order condition. That is, solve the FOC for q and the result, which is a function of p, is called the supply function (it tells us how much this firm wants to supply as a function of market price). 10. Write down the second-order condition(s) and check if it/they are satisfied. 11. How much would UG produce if p = 30? How much would UG produce if p = 25? 12. Assume now that p = 30 and UG is not allowed to produce more than 15 units. Investigate the possibility of a corner solution q = 15. Do not forget to write down and check the first-order condition.

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Assume that the demand for GM Sugar beets is given by: P = 1000 - (q/10). Using appropriate elasticities, find the price that will maximize total revenue (if this is not possible, please explain why).

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2. Jim is reviewing his algebra quiz. He is very sure that one of his solutions is incorrect. Which one? t - 2t - 3t = 32 t = 8 p - 3(p - 5) = 10 p = 2.5 4y + 3y = 28 y = 4 2x + 5(x - 1) = 9 x = 2

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brandon b.