Numerade

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Use dimensional analysis to convert the given unit to the unit indicated. Where necessary, round the answer to two decimal places. Type number only. (Use 1 yd² = 0.8 m²) 34 m² to yd²

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QUESTION 43 The economic system of the United States would be classified as a capitalist, public ownership, market economy. a socialist, public ownership, market economy. a capitalist, private ownership, market economy. a capitalist, private ownership, command economy. QUESTION 44

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Total manks: 20 (Answer all the questions) Q1: Test the continuity and diffecentiability of the function at $ x=0 $ and $ x=1 $ points. \[ f(x)=\left\{\begin{array}{cc} x^{2}+1 ; & x \leq 0 \\ x ; & 0<x<1 \\ \frac{1}{x} ; & x \geq 1 \\ z-2+5+2 \cdot 5+2 \end{array}\right. \] $ \rightarrow $ manks: Q2: Find the limit of the given function $ f(x) $. \[ \begin{array}{l} f(x)=\left\{\begin{array}{ll} \frac{5}{7-x} ; & x<2 \\ 7-x & ; x>2 \end{array}\right. \\ \text { at } x=2 . \end{array} \]

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Text: In C code, given an array arr of type int, along with two int variables i and j, write some code that swaps the values of arr[i] and arr[j]. Declare any additional variables as necessary.

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Use synthetic division to divide f(x) by $x - c$ then write f(x) in the form f(x) = (x - c)q(x) + r. f(x) = x^3 + 14x^2 - 8x + 5; x - 4 f(x) =

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Which of the following is the correct expression for the pressure based equilibrium constant for the reaction: 2 NO? (g) = N?O? (g) I. $K_p = \frac{P_{NO_2}}{P_{N_2O_4}}$ II. $K_p = \frac{2P_{NO_2}}{P_{N_2O_4}}$ III. $K_p = \frac{P_{N_2O_4}}{P_{NO_2}^2}$ IV. $K_p = \frac{P_{N_2O_4}}{P_{NO_2}}$ A) I B) II C) III D) IV

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1. (I) What potential difference is needed to stop an electron that has an initial velocity $v = 5.0 \times 10^5$ m/s? -0.71 V 3280 V 3. (I) An electron acquires $5.25 \times 10^{-16}$ J of kinetic energy when it is accelerated by an electric field from plate A to plate B. What is the potential difference between the plates, and which plate is at the higher potential?

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1. Given the Maclaurin expansion (Taylor series at x = 0) of sin x, cos x, ex, \frac{1}{1-x}, Find: e. Finite Maclaurin expansion up to the x4 term of e-2x cos 3x f. Taylor series of 1/x at a ? 0 Hint: write \frac{1}{x} = \frac{1}{a + (x - a)} g. Taylor series of ln x at a > 0

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4. (2 points) Assume the circuit below was stabilized before the $t = 0$. Find $U_c$ ($t > 0$)

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4. (15 points) For the frame and loading shown, determine the components of all forces acting on member ABE. 3.6 m A 2.7 m B C 2400 N D 2.7 m E 4.8 m F

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robert m.