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ashley andrade

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Question 6: Give a big - Oh characterization, in terms of n, of the running time of the following two algorithms: ALGORITHM S1 ($$a_1,...,a_n$$) total $$\leftarrow 0$$ for $$i \leftarrow 1$$ to n do total $$\leftarrow total + a_i$$ $$i \leftarrow i + 2$$ return total ALGORITHM S2 ($$a_1,...,a_m,b_1,...,b_n$$) count $$\leftarrow 0$$ for $$i \leftarrow 1$$ to m do total $$\leftarrow 0$$ for $$j \leftarrow 1$$ to m do for $$k \leftarrow 1$$ to n do total $$\leftarrow total + b_k$$ if total $$= a_i$$ then count $$\leftarrow count + 1$$ return count

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The prefix milli represents Group of answer choices 10^6 10^3 10^-3 10^-6

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An implicit rental rate isa) an accounting cost.b) an explicit cost.c) an opportunity cost.d) a cost that is irrelevant to the business.

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Improved quality of life would be an example of what type of outcome? Short-term Mid-term Long-term Impact

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Question 24 (2 points) Electrons are charged particles. The amount of charge that passes per unit time is called Potential Coulmbs Voltage Current

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(d) Finally, find $a$ when $u(W) = 1 - \exp(-bW)$, $b > 0$ and when $u(W) = \left(\frac{1}{1-\gamma}\right) W^{1-\gamma}$, $0 < \gamma < 1$ for the case in which $\pi_3 > \pi_1.$

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Campo magnético: $B = \mu_0 \cdot I \cdot N / L$ $2,5 \cdot 10^{-5} T = 4\pi \cdot 10^{-7} T \cdot m/A \cdot I \cdot 4 / 2\pi R$ $2,5 \cdot 10^{-5} T = 8 \cdot 10^{-7} T \cdot m/A \cdot I / 0,4 m$ $2,5 \cdot 10^{-5} T \cdot 0,4 m \cdot A = 8 \cdot 10^{-7} T \cdot m \cdot I$ $I = 2,5 \cdot 10^{-5} \cdot 0,4 A / 8 \cdot 10^{-7}$ $I = 0,125 \cdot 10^2 A = 12,5 A

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Paquette Engineering engaged in the following September transactions. (Click the icon to view the transactions.) Required Requirement 1. Prepare journal entries for the transactions. Include an explanation for each transaction. (Record debits first, then credits. Select the explanation on the last line of the journal entry table.) Sep. 1: Paid monthly utilities expense of \$145. Journal Entry Date Accounts Debit Credit Sep. 1 Sep. 4: Borrowed \$9,900 cash, signing a note payable. Journal Entry 1 of 1 0 of 1

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6-Bar mechanism is shown in Figure Break-down this mechanism to show individual links and joints. Using relative velocity method, compute the velocity at point F (Vf). Input is at angle of 80 degrees with the horizontal rotating clockwise at 6 rad/sec.

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The graph of f has the equation $f(x) = x^3 - 3x - 2$. 11.1 Determine the coordinate of the y-intercept of f. 11.2 Determine the coordinates of the x-intercepts of f. 11.3 Determine the stationary points of f. 11.4 Determine the point of inflection of f. 11.5 Draw a clear sketch graph of f. Show and label all intercepts with the axes, the stationary points and the point of inflection. 11.6 For which values of x is $f'(x).f''(x) < 0$?

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