Numerade

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A line contains the points (0,-6) and (3,-5). What is the equation of the line?

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A firm has two variable factors and a production function f (x1, x2) = 6x1/2 1 x1/3 2 . The price of its output is 3, the price of factor 1 is 3, and the price of factor 2 is 2. – What is the optimal production output level? – What is the maximum profit-level?

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The distance a plane flies can be measured in miles is an example of: discrete random variable complex random variable continuous random variable simplex random variable

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Write a for loop to produce the following output: 10 bottles of root beer on the wall 10 bottles of root beer Take one down, pass it around 9 bottles of root beer on the wall 9 bottles of root beer on the wall 9 bottles of root beer Take one down, pass it around 8 bottles of root beer on the wall

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A good rule of thumb is to limit installment payments to \_\_\_\_\_\_\_\_ of your net (after-tax) income. Multiple Choice 20 percent 40 percent 50 percent 60 percent 30 percent

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Question 9 Which of the following is considered part of the Dorsal/Posterior Body Cavity? the mediastinum the vertebral cavity the abdominopelvic cavity the pericardial cavity 0.5 pts

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Which of the following are advantages of the public cloud? Select all that apply High control over the corporate information Unsophisticated setup and use Interoperability Easy access to data Cost-effectiveness Individual development High security, privacy, and reliability

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1- Bir piston silindir sisteminde 10 MPa bas?nç 800 °C s?cakl?kta 0.3 kg buhar bulunmaktad?r. Silindirden sabit bas?nçta ?s? çekilerek 400 °C dü?tü?ünde yap?lan piston i?ini bulunuz. a) 72.6 kJ b) 56.3kJ c) 72.6kJ d) 22.1kJ e) 36.9kJ Bo? b?rak

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11) Your friend is trying to calculate $\int_{-2}^{2} \sqrt{4 - x^2} dx$. (3 pts) a) Your friend sees an inside function, so they are thinking of using u-substitution with $u = 4 - x^2$. Briefly explain why this approach won't end up working.

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Given the second order initial value problem $y'' = 05(t - 2)$, $y(0) = 4$, $y'(0) = 0$\ Let $Y(s)$ denote the Laplace transform of $y$. Then\ $Y(s) = \frac{4}{s^2}$\ Taking the inverse Laplace transform we obtain\ y(t) =

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fernando s.