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ashley sanders

ashley s.

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Consider a 6 pole, Y connected, 3 phase 400 V, 50 Hz induction motor, that gives the following readings after performing the No load and the Blocked rotor test. No load test: 400 V, 7.5 A, 701.4806 W Blocked rotor test: 150 V, 35 A, 4001.0373 W The per phase stator resistance is 0.545 Ω. The ratio of stator leakage reactance to the reflected rotor leakage reactance is 2:1. At full load the induction motor is running at 960 rpm. a) Determine the per phase stator leakage reactance, magnetizing reactance and standstill rotor leakage reactance reflected to stator (in Ω). b) Determine the per phase rotor resistance reflected to stator (in Ω). c) Considering the rotor circuit as load, determine the per phase Thevenin voltage (in V) and per phase Thevenin impedance (in Ω). Also draw the per phase Thevenin's equivalent circuit at full load, mentioning all the circuit parameters. d) Determine the net rotational loss of the induction motor (in W). e) Determine the net mechanical power output (in W) of the induction motor at full load. f) Determine the efficiency (in %) of the induction motor at full load condition.

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List all non-trivial functional dependencies that are satisfied by the relation R(A,B,C) below. A B C 4 2 2 3 5 6 1 5 2 6 2 2 3 1 5

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Evaluate the radical expression: -√36 = -6 Evaluate the radical expression: √36 = 6

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Medical Assistance had a total of 7,431 students who graduated in 2021. What place value is the 4 in?

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a. 10111010 b. 00100101

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The output of the code bellow will be: char name[10] = "friend"; char dest[10] = " "; strcpy (dest, &name[3]); cout << dest << endl; rie fri end e

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Problem 1 (Fill in the Blank): Apply the limit laws to find the limit of a function. For full credit, please justify your answer by showing the application of the limit laws. Suppose $\lim_{x \to 7} f(x) = -3$ and $\lim_{x \to 7} g(x) = 2$ and $\lim_{x \to 7} h(x) = 8$. Find $\lim_{x \to 7} \frac{5\sqrt{h(x)} + 1 - 3f(x)}{[g(x)]^2} = \text{<your work here>}$

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1) $f(x) = 5x^2 e^{-x}$ 1g) Make a sign chart to show where the second derivative is positive/negative.

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n2 = 1800 rpm 18T 15T 44T 33T 16T 36T 48T T = Teeth

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7. (20 points) A process involving mass balances is described by the following equations: $m_1 = m_2 + m_3 + m_4 + m_5$ $m_2 = m_9 + m_{10} + m_{11}$ $m_5 = m_8 + m_7 + m_6$ $m_{12} = m_4 + m_7 + m_{11}$ $m_1 = 100$ $m_5 = 5m_8$ $0.84 m_{12} = m_4 + m_7$ $0.7 m_1 = m_2 + m_3$ $0.55 m_1 = m_9 + m_{12}$ $0.2 m_9 = m_{10}$ $0.85 m_2 = m_9 + m_{11}$ $3.6 m_6 = m_7 + m_8$ write a Matlab script that: (a) generates the matrix A and vector b required to solve the system of equations, and (b) solve the system using Gauss elimination.

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