Numerade

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49. Use Figure P3-49. 12 4 10 y x A B Bearings at A and C act as simple supports 200 lb 6 18 z C 600 lb 6 Dimensions in inches FIGURE P3-49 (Problem 49)

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d) Suppose the machine specified in (b) is pipelined so that each instruction is fetched while another instruction is executing. (You may neglect the time required to refill the pipeline during branches and at the start of program execution.) What is the average number of instructions that can be executed each second with the same clock rate?

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Evaluate the function. Given $f(x) = (x + 3)^2$, find $f(2)$.

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Problem 2: Vector components Consider two vectors. $\vec{A} = -3\hat{i} + 4\hat{j}$ and $\vec{B}$ which has a magnitude of 4 and points 30° counter- clockwise from the -y direction. A. On the axes below, sketch each vector along with their components. Vector $\vec{A}$: Vector $\vec{B}$: B. Find the components of the vector $\vec{B}$. C. Find the magnitude of $\vec{A}$ and its direction, given as an angle with respect to the -x-axis.

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3.12 Phonon density of states. Assuming that phonons of a three-dimensional crystal obey the following isotropic dispersion relation, assume that $0 < k < \pi/a$ $\omega = 2\sqrt{\frac{K}{m}} \left| \sin \frac{ka}{2} \right|$ where $a$ is the lattice constant, derive an expression for the phonon density of states.

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Calculate the nominal interest rate if the real interest rate is 8% and the expected inflation rate is 3%.

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Given the Function F(w, x, y, z) generate this function's truth table. Next, determine the min-terms (the combination of w, x, y, and z for which the output function F is one). These combinations determine the input locations of the multiplexer which are set to one. The combinations, for which the output is zero, form the input locations of the multiplexer which are set to zero. Write down the Verilog code for the Multiplexer depending on the inputs and outputs.

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$a^2 \times a$ $2a \times 3$ $12a^2 \div 2$ $10 \times \frac{1}{2}a^2$ $6a$ $5a$ $a^3$ $5a^2$ $6a^2$

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Fill in the missing term on each line. Simplify any fractions. 12t + 8 + 13t = 10t + 8 \boxed{ } + 8 = 10t + 8 Combine like terms \boxed{ } + 8 = 8 Subtract 10t from both sides 15t = \boxed{ } Subtract 8 from both sides t = \boxed{ } Divide both sides by 15

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aÂ³ + bâ¶ + cÂ¹â¸ = 1. If a, b, and c are each positive integers in the equation above, what is one possible value of the product abc?

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julie c.