Numerade

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Give a method to generate a random variable having density function f (x) = x−2 2 if 2 x 3 2−x/3 2 if 3 x 6

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Part A Which of the following is the correct relationship between the elastic curve $v(x)$ and the internal moment $M(x)$ in a beam? $\frac{d^3v}{dx^3} = \frac{M}{EI}$ $\frac{d^3v}{dx^3} = \frac{EI}{M}$ $\frac{d^2v}{dx^2} = \frac{EI}{M}$ $\frac{d^2v}{dx^2} = \frac{M}{EI}$ $\frac{dv}{dx} = \frac{EI}{M}$ $\frac{dv}{dx} = \frac{M}{EI}$

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Q7. In a certain magnetic material, the hysteresis loss is 200-W when the frequency is 25-Hz and the maximum flux density is 1.2-T. What is the hysteresis loss when the maximum flux density is reduced to 0.8-T at 60-Hz ? Assume the Steinmetz exponent of 1.6.

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If you connect 20 Ohm and 60 Ohm resistors in parallel the equivalent resistance (in Ohm) is If the applied voltage is 6V, the total current (in Ampere) flowing in this circuit will be

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Organisms that are able to make organic molecules from inorganic sources, such as carbon dioxide and water, are called blank

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Find an antiderivative of the function $h(x) = \frac{x}{\sqrt{x}} + \frac{2\sqrt{x}}{x}$ and use differentiation to check your answer. NOTE: Enter the exact answer. An antiderivative is

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Laughing gas (LG) can be produced by thermal splitting of ammonium nitrate (AN): $\underline{NH_4NO_3}$ $\rightarrow$ $\underline{N_2O}$ + $\underline{2H_2O}$ $M_{AN}$=80 g/mol $M_{LG}$=44 g/mol $M_W$=18 g/mol a) Which mass of LG and W can be produced from 1kg of AN? Please check the balancing options, the number of balance equations, and solve by applying a system boundary visualization.

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Consider the propositional functions P(x) = "x plays videogames" and Q(x,y) = "x and y speak over voice chat" where the domains are students in our class. Write the statement "There are two students in the class that play video games and between them both, have spoken with every other student over voice chat." using quantifiers. $\exists x \exists y (P(x) \land P(y) \land Q(x, y))$ $\exists x \exists y (P(x) \land P(y) \land \forall z (Q(x, z) \lor Q(y, z))$ $\exists x \exists y (P(x) \land P(y) \land \forall z (Q(x, z) \land Q(y, z))$ $\exists x \exists y (P(x) \land P(y) \land \exists z (Q(x, z) \lor Q(y, z))$

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Find a polynomial of the form $f(x) = ax^3 + bx^2 + cx + d$ such that $f(0) = -4$, $f(1) = -5$, $f(-3) = -1$, and $f(5) = -1$. Answer: $f(x) = $

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Macmillan Learning width: You illuminate a slit with a width of 70.3 µm with a light of wavelength 717 nm and observe the resulting diffraction pattern on a screen that is situated 2.55 m from the slit. What is the width, in centimeters, of the pattern's central maximum? cm

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steven c.