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james ponce

james p.

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2–16. Prove the following statement: If a transformer having a series impedance $Z_{eq}$ is connected as an autotransformer, its per-unit series impedance $Z'_{eq}$ as an autotransformer will be $Z'_{eq} = \frac{N_{SE}}{N_{SE} + N_C} Z_{eq}$

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(1 point) Oil spilled from a ruptured tanker spreads in a circle whose area increases at a constant rate of 7 mi²/hr. How rapidly is radius of the spill increasing when the area is 10 mi²? The radius is increasing at mi/hr.

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Find the force components F_(x) and F_(y) required to hold the box shown in the figure below stationary. The fluid is oil and has specific gravity of 0.85 . Neglect gravity effects. Atmospheric pressure acts around the entire box. Steady flow conditions prevail. Take Q_(1) to be 4.4(m^(3))/(s) and Q_(3) to be 3.5(m^(3))/(s). F_(x)= N F_(y)= N Fx = 6330.35 N Fy = -4994.4 N

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Question 1 1. In the Republic, Socrates creates the Cave and the ascent to true knowledge in order to show a hierarchy of being and knowing. O True O False 1 pts

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1. Consider the equilibrium reaction A(g) \iff B(g) where K = 2. Under the same conditions, what is the value of K for the reaction B(g) \iff A(g)? (Single choice) 0.25 0.5 -2 2 4

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5) There is a Gaussian cube with a side length of 50 cm which is 2 meters from a very large sheet with a charge density of 3 millicoulombs per square meter. In the center of the cube there is a 20 millicoulomb point charge. What is the net flux out of the Gaussian cube?

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What is the differential ingredient for the I portion of the SIM? What reagent is used?

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What does remittance mean when it comes to migrants and immigrants? a) Money or goods that get sent back to family and friends in their origin countries b) None of these answers are correct c) Families from the country or region of origin, sending money or goods to the family members who migrated or immigrated d) Remittance is the same thing as making a deposit in the bank account

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6.1.26 6.1.26 Prove or disprove: The line graph of any eulerian graph is eulerian.

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Define $I = \begin{pmatrix} 1 & 0 \\ 0 & 1 \end{pmatrix}$. For each part below, compute $I + A + \frac{A^2}{2!} + \frac{A^3}{3!} + \frac{A^4}{4!}$ with the given $A$, where by $A^k$ we mean the product $AA\cdots A$ consisting of $k$ copies of $A$. (a) $A = \begin{pmatrix} -1 & 0 \\ 0 & 3 \end{pmatrix}$. (b) $A = \begin{pmatrix} 2 & 1 \\ 0 & 2 \end{pmatrix}$.

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