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diana jones

diana j.

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Consider the payoff matrix below, which shows the advertising strategies of two competing firms. All payoffs are in dollars. Firm B Advertise on Advertise TV online Firm A Advertise on TV \$10 \$25 Advertise online \$50 \$30 In the Nash equilibrium, Firm A earns \$ and Firm B earns \$

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Exam Like Question A cylinder of Radius R= 58.0 cm rotates about its central axis through O with a constant angular acceleration $\alpha = 3.20 \, rad/s^2$ as shown in the figure. At t = 0, the initial tangential speed of a point P on the cylinder is $v_0 = 11.9 \, m/s$. Find the final tangential speed v of the point P at t = 14 s?

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Question 1 of 5 The reason we learn how to convert numbers is because the computers use different numbers than decimal. True False

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Which of the answer choices correctly graphs the following system of equations to solve the system? \[ \left\{\begin{array}{r} -x+y=5 \\ 2 x+y=2 \end{array}\right. \]

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Josiah installed a metal sculpture in his front yard. A positive externality arises if the sculpture

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A positively charged particle, with charge q, is accelerated by passing through a voltage $V_K$. The acceleration leaves the charged particle with a kinetic energy $KE = qV_K$. The particle then approaches a small conducting sphere of radius R, which is at a positive voltage $V_{sphere}$. The potential energy of the particle at the surface is thus $qV_{sphere}$ (voltage measured relative to a point far from the sphere, so the electric field from the sphere behaves as if it were caused by a point charge as long as you are outside the sphere.) (a) What is the minimum accelerating voltage, $V_{K,min}$, necessary for the particle to reach the sphere? (b) What is the cross section for colliding with the sphere? Assume $V_K > V_{K,min}$. Show your work. Derive your answer by beginning with energy and angular momentum conservation, and express your answer in terms of R, $V_K$ and $V_{sphere}$.

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A rectangular prism is shown below. Suppose that \(\angle AHE = 45^\circ\), \(\angle AGE = 30^\circ\) and \(HG = 10\). Find the exact value of length AE.

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What is the truth values of the following statements, • 3547484 \equiv 1 \pmod{9} • \forall x \in \mathbb{N} \ (x \equiv 1 \pmod{x + 1}) • 10^{32} \equiv 1 \pmod{11}

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Which of the following is an appropriate initial setup for this system of ODEs? (The equations describe a double mass-spring system, where $x_1(t)$ and $x_2(t)$ represent the positions of the two masses.) $m_1ddot{x_1} = -k_1x_1 + k_2(x_2 - x_1)$ $m_2ddot{x_2} = -k_2(x_2 - x_1)$ x1_dotdot 1/s x1_dot x2_dotdot 1/s x2_dot x1_dotdot 1/s x1 x2_dotdot 1/s x2 x1_dotdot 1/s x1_dot 1/s x1 x1_dotdot 1/s x1_dot 1/s x1 x2_dotdot 1/s x2_dot 1/s x2

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In the linear code Select one: a. all the mentioned are possible b. the sum of code words is also a code word c. minimum hamming distance between two code words is equal to weight of any non d. all-zero code word is a code word

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