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jacob sims

jacob s.

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16. The diameter of number 10 AWG wire is 0.0285 inch. What is the radius in centimeters?

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The labor demand curve is ________ because as the real wage rate increases ________. A) downward-sloping | profit maximizing firms will want to employ less labor B) upward-sloping | profit maximizing firms will want to employ more labor C) downward-sloping | profit maximizing firms will want to employ more labor D) upward-sloping | profit maximizing firms will want to employ less labor

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Which of the following is true about monopolistic competition? Group of answer choices One firm serves as the entire industry. A small number of firms serve the entire market. It is competition among many firms producing similar but differentiated products. Firms do not have economies of scale.

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Show that the curve $y = 4x^3 + 4x - 2$ has no tangent line with slope 3. $y = 4x^3 + 4x - 2 \implies m = y' =$ , so $m \ge$ for all $x$.

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ation: $p - 4 = \frac{7}{2}(t - 4)$

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what happens to the power of a test (holding all else constant) when the variance is higher?

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Solve by solving the dual problem. Minimize z = 5x_1 + 8x_2 + 10x_3, subject to 3x_1 + x_2 + 6x_3 ? 9 x_1 + x_2 ? 9 4x_2 + x_3 ? 12 x_1 ? 0, x_2 ? 0, x_3 ? 0. x_1 = x_2 = x_3 = z =

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At each of the points \((5, 5, \frac{\pi}{2}\), (\pi, \pi, \pi), (-3, 3, \frac{\pi}{6})\), evaluate the function \(w(r, s, t) = \frac{r-t}{\sin(t)}\) or indicate that the function is undefined there. (Use symbolic notation and fractions where needed. If the function is undefined at the given point, type UNDEFINED.) \(w(5, 5, \frac{\pi}{2}) = \) \(w(\pi, \pi, \pi) = \) \(w(-3, 3, \frac{\pi}{6}) = \)

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K. Consider the following cost function $C = q(2v + 4\sqrt{w \cdot v} + 2w)$ a) Derive the input demand curves for l and k b) What is the underlying production function?

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Perform two training steps using the delta learning rule for ?=0.8 and c=1. Train the network using the following data pairs: X1t = [3 4 -1], d1=-1, X2t = [0 3 -1], d2 = 1.The initial weights are w1 = * ?=[0 1 0]. net1=?, O1=?, net2=?, & O2 Consider an ART1 neural with Four F1 & Three F2 units with L = 2, after some training the weights is as follows:- Bottom-up weights bij = [0.67 0 0.2; 0 0 0.2; 0 0 0.2; 0 0.67 0.2]. Top-down weights tji = [1 0 0 0; 0 0 0 1; 1 1 1 1]. Determine the new weight matrices after the vector (0, 0, 1, 1) is presented if p = 0.3, & Determine the new weight matrices after the vector (0, 0, 1, 1) is *.presented if p = 0.7

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