Numerade

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At one pint in a pipeline the water's speed if 3m/s and the gauge pressure is 50000Pa. Find the gauge pressure at a point in the line, 11m lower than the first, if the pipe diameter at the second point is twice that at the first.

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Air at $T_0$ acts on top surface of the rectangular solid shown in the following figure with a convection heat transfer coefficient of h. The correct steady-state finite-difference heat conduction equation for node 3 of this solid is (20 pts) (a) $T_3 = \frac{[(k/\Delta x)(T_2 + T_4 + T_7) + hT_0]}{[(k/\Delta) + h]}$ (b) $T_3 = \frac{[(k/\Delta x)(T_2 + T_4 + 2T_7) + hT_0]}{[(2k/\Delta) + h]}$ (c) $T_3 = \frac{[(k/\Delta)(T_2 + T_4) + hT_0]}{[(2k/\Delta) + h]}$ (d) $T_3 = \frac{[(k/\Delta)(T_2 + T_4 + T_7) + hT_0]}{[(k/\Delta) + h]}$ (e) $T_3 = \frac{[(k/\Delta)(2T_2 + 2T_4 + T_7) + hT_0]}{[(k/\Delta) + h]}$ Show how you arrived at your answer.

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When a blood clot forms within a blood vessel it can obstruct blood flow, a condition called thrombosis. Considering that blood is a viscous fluid d, and that the blood clot has

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A 500-kg elevator is pulled upward with a constant force of 5500 N for a distance of 50.0 m. What is the net work done on the elevator? Group of answer choices -2.45 ˛ 105 J 3.00 ˛ 104 J -5.20 ˛ 105 J 2.75 ˛ 105 J

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A zero-day attack is malware that exploits a product vulnerability for which the manufacturer has no countermeasure available.

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c. Use a table of Laplace transforms and properties to find the inverse Laplace transforms of the following function: \frac{e^{-s}}{s^2+7s+12}

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Which of the following functions are continuous on the interval $0 < x < 2$? I. $f(x) = \frac{x-1}{x^2-1}$ II. $g(x) = \frac{x^2-1}{x+1}$ III. $h(x) = \ln(x^2 - 1)$ A II only B I and II only C I and III only D II and III only

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Explain how issues 1, 2 and 3 should be accounted for in the financial statements of Yellow Mountain Investment Limited for the year ended 31 December 2022. 1. Property 1 2. Property 2 3. Property 3 (12) (11) (2)

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Find the f + g. Determine the domains for each function f(x) = 4x - 5, g(x) = x - 8. (f + g)(x)

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For the given polynomial function, determine the local behavior at each x-intercept. f(x) = 2x\textsuperscript{3}(x - 7)\textsuperscript{6} touches x-axis and turns around at (2, 0); crosses x-axis at (7, 0) crosses x-axis at(-2, 0); touches x-axis and turns around at (7, 0) touches x-axis and turns around at (3, 0); crosses x-axis at (-7, 0) crosses x-axis at (0, 0); touches x-axis and turns around at (7, 0)

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adam c.