Numerade

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An investment costing $220,000 today will result in cash savings of $85,000 per year for 3 years. The company's required rate of return is 10 percent. The net present value of this investment: $ (8,617.58) and the investment should be accepted $(8,617.58) and the investment should be rejected $ 8,617.58 and the investment should be accepted $ 8,617.58 and the investment should be rejected

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Which of the following is not a function of skeletal muscle? Oposture and body balance locomotion facial expression tubular movement of food within the digestive system

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The number of months a piece of mining equipment lasts before a breakdown is modelled using an exponential distribution with a mean of eight months. The probability distribution function is: $$f(x) = \frac{e^{-\frac{x}{8}}}{8}, x \ge 0.$$ What is the probability that the equipment will last longer than 12 months? 8% 22% 33% 66% None of the above

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H(x)={(0,x<0),(1,x>=0)} Match each of the graphs below with an appropriate function f(x) Hint: Scaling a function by a constant will "stretch" it in the y-direction by that amount, and subtracting a constant from the function argument (input) will shift it to the right by that amount. This question uses knowledge from first year or earlier. 20m-{1:58 Feooliot 0x=s- 0(=(+2 x)=(s+s) 0()=3(1) 0y(=-2a-1 =2+1 (1+s=x 0x=s-s 0()=(s5) 0y(=(+5 =+2 0 (x)=3(1) 0x)=3(x1) y(=2+1 0(=-1S+1 0()=s5 0x=-s-2 0=+3 0()=(e+3 o (x)=3(x1) 0 (x= 3(1) Oys=aN(+1 0=-aS(+1 0(s=21(-2 0(x=s3 0x=(s+3 0=-2+2 0(a=2e-1 0 (x)=3(x1) 0x=3s+1 (=2(+1

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417,934 J of work is required to accelerate a car of mass 1,245 kg from 14.3 m/s to some final speed. What is the car's final speed? Give your answer in m/s with three significant digits.

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Find the backward induction solution of the following game. 224 Chapter 4 / Decision-making

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Using $F'_{\mu\nu} = \frac{\partial x^{\alpha}}{\partial x'^\mu}\frac{\partial x^{\beta}}{\partial x'^\nu}F_{\alpha\beta}$ with $t' = \gamma(t - \beta x)$, $x' = \gamma(x - \beta t)$, $y' = y$, $z' = z$, \newline find the non-zero components of the tensor $F'_{\mu\nu}$

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Plate ACD Angle [20 pts] -- Note that the same system will be used on the following two problems. The heavy metal plate ACD has the dimensions shown. In an attempt to tilt plate ACD, by rotating it around its base AC, you plan to pull on cable DB with a force of $\vec{F_{DB}} = (1.77, 1.549, -1.106)$ kN. What is angle $\theta$ between force $\vec{F_{DB}}$ and the line DE on the face of the plate? Z D=(0,0,5) m $\vec{F_{DB}} = <1.77, 1.549, -1.106>kN$ plate A=(8,0,0) m X C=(0,6,0) m y B=(8,7,0) m

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Assume that a computer can solve 200 upper-triangular matrix problems of 3000 variables in 3000 unknowns per second. Estimate how long it would take to solve one, not necessarily upper-triangular, problem of 5000 equations in 5000 unknowns.

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Grayson company is a manufacturer that uses a job order cost system. The following data summarizes the operations related to production for January, the first month of operations: Purchased 400 units of materials at $14 per unit on account Requisitioned 200 units for Job 101 at $12 per unit Requisitioned 300 units for Job 102 at $14 per unit Accumulated 700 hours of direct labor on Job 101 at $16 an hour Accumulated 600 hours of direct labor on Job 102 at $12 an hour Incurred factory overhead costs as follows: indirect materials, $800; indirect labor, $3400; utilities cost, $1600; factory depreciation. $2500. Journalize the entries to record the transactions

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