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jared zaragoza

jared z.

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Which of the following are not precautions you should take when storing or handling precision measuring instruments: Select one: a. never store where dirt and dust may accumulate b. never store where temperature variances are excessive c. never store where relative humidity is greater than 50% d. never use corrosion-preventative lubricant on exposed surfaces of steel tools or gages when not in use e. all of the above are preventative measures Finish attempt

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Kate is a graduate student studying the brain areas involved in motion perception. Which region is she researching? parietal area middle temporal area middle frontal area occipital cortex

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Describe the topological relationships of plasma membrane, nuclear membrane and the endomembrane system (including ER, Golgi, endosomes, lysosomes and peroxisomes). Discuss their evolutionary origins

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\frac{(-3x)^3 + (4x^2)^2}{6x^2}

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Question: In assessing a client who is 34 weeks gestation, the notes that she has a slightly elevated total T4 with a slightly enlarged thyroid. a hematocrit of 28% a heart rate of 92 beats per minute, and a systolic murmur. Which finding requires follow up? A. Hematocrit of 28% B. Elevated thyroid hormone level C. Systolic murmur D. Heart rate of 92 beats perIn assessing a client who is 34 weeks gestation, the notes that she has a slightly elevated total T4 with a slightly enlarged thyroid. a hematocrit of 28% a heart rate of 92 beats per minute, and a systolic murmur. Which finding requires follow up?A. Hematocrit of 28%

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Design an eight-input priority encoder with input D0 having the highest priority and input D7 the lowest priority. Please draw the schematic clearly.

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A continuous-time signal $x_c(t)$ with Fourier transform $X_c(j\Omega)$ given by $X_c(j\Omega) = \text{tri}\left(\frac{4\Omega - 3\Omega_0}{\Omega_0}\right) + \text{tri}\left(\frac{4\Omega + 3\Omega_0}{\Omega_0}\right)$, where $\text{tri}(\Omega) = \begin{cases} 1 - |\Omega|, & |\Omega| < 1 \\ 0 & |\Omega| \ge 1 \end{cases}$ Then $x_c(t)$ is sampled with sampling period $T = 2\pi/\Omega_0$ to form the sequence $x[n] = x_c(nT)$. (a) (10 Pts) Sketch $X_c(j\Omega)$ and $X(e^{j\omega})$. (b) (10 Pts) The signal $x[n]$ is to be transmitted across a digital channel, At the receiver, the original signal $x_c(t)$ must be recovered. Draw a block diagram of the recovery system and specify its characteristics. Assume that ideal filters are available. (c) (10 Pts) In terms of $\Omega_0$, for what range of values of $T$ can $x_c(t)$ be recovered from $x[n]$?

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This orbital can be described by the set of quantum numbers (1,0,0,-1/2) (2,1,-1,+1/2) (3,2,1,+1/2) (3,1,0,+1/2)

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Please explain any part of it or how I may go about solving this. Q.2 What happens to energy levels if the electrons are confined also along the y-axis by similar potential barriers as in parta with well width Ly-100A. Q.3(a.Label the Si energy band diagram [showing carrier energy E and momentum wave vector k or momentum hk/2shown in Fig.2 neroi Energy Energy Gap Eg Energy Gap Eg k vector E-K diagram of an indirect E-K dagram of an direct semiconductor semiconductor Fig.2 E-k diagram for indirect and direct semiconductors. Q3(b) If electrons are injected in a p-Si layer, what is the energy of emitted photons? Assume the phonon energy Ephonon is 30 meV and its momentum is (ke -kvh/2 and Si band gap is l.leV. O.4(a.How many photons will be emitted per second if the electron current is lmA and the quantum efficiency ng in Si is 0.001? HINT:first find the number of electrons carrying lmA and then multiply with quantum efficiency. Q.4b.If excess carriers recombine in a Si quantum well such as shown in Fig.1,what is the energy of emitted photons. Q.5(a.Why do we need optical interconnect interface in place of electrical interface to connects cores of an n x n core computer processor.Circle one Time delay compactness of optical interface Q.5(bIdentify optical modulator,MUX,on chip waveguide to fiber interface in the transmitter shown below.

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Use the given information to find $f'(2)$.\\ $g(2) = 3$ and $g'(2) = -3$\ $h(2) = -1$ and $h'(2) = 4$\ $f(x) = \frac{g(x)}{h(x)}$\ $f'(2) = $

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