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he own price elasticity of a normal good has been estimated to be -5. If prices rise by 6.1%, then you would expect the demand for this good to decline by what percent? [Enter your value in percent. That is "-5" would mean a 5% decline in demand while "7" would mean a 7% rise in demand]

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Question 1 Which of the following is not part of the security triad? Accessibility Confidentiality Integrity Availability

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Within societies, individual behavior is governed by norms and values. Values refer to: Language and culture Policies and laws, such as our legal system Shared expectations of behavior, such as standing in line Strong, seemingly permanent dispositions shared by groups of people

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8. Practice similar Help me with this It is easy to check that for any value of c, the function y = x^2 + \frac{c}{x^2} is solution of equation xy' + 2y = 4x^2, (x > 0). Find the value of c for which the solution satisfies the initial condition y(8) = 1. c =

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2. a. A1, A2 are single-pole amplifiers as shown in FIGURE Q2a, $\beta$ is a resistive feedback network ($\beta$ is independent of frequency). The d.c. gain, Av, and poles of A1, A2 are K1, $\omega_{p1}$ and K2, $\omega_{p2}$, respectively. i. Under what condition will this feedback amplifier be stable? Explain your answer. [6 marks] ii. A third amplifier, A3, is added as in FIGURE Q2b. The d.c. gain, Av, and pole of A3 are K3, and $\omega_{p3}$, respectively. Given K1 = K2 = K3= 10, $\omega_{p1} = 10^4$ rad/s, $\omega_{p2} = 10^6$ rad/s, and $\omega_{p3} = 10^7$ rad/s, respectively, select $\beta$ so that the feedback amplifier has a phase margin of 45°. Next, find the d.c gain, Av, of the feedback amplifier. [19 marks]

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(There are four problems on this assignment, worth a total of 50 points.) 1. (10 points) Use the definition of Laplace transform to find the Laplace transform of the function $f(t) = 3t + 5$. (Hint: you will have to integrate by parts.)

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Use Laplace transforms to solve the differential equations: (i) $\ddot{y} + 2\dot{y} = 8t$, subject to the initial conditions $\dot{y}(0) = y(0) = 0$. (ii) $\ddot{y} + \dot{y} = H(t) - H(t - 1)$, with the initial conditions $\dot{y}(0) = y(0) = 0$.

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What is the size of this structure? Give your answer in microns (µm) Note: only put the number in the box, NOT the units! Image captured with the 4x objective, using brightfield microscopy. 0 1 2 3 If you have an object on this power you can now find the Actual Size of the image Count the number of epg divisions Multiply by the calibrated width of one division Question 5 2.5 pts You have the ocular micrometer and the stage micrometer and want to determine the distance between the units of the ocular micrometer at this magnification. Remember, the stage micrometer has 100 division and measures 1 mm. What is the distance, in µm, between the tics of the optical micrometer? Use 1 significant figure after the decimal. Note: only put the number in the box, NOT the units! You have the image below: 0 10 20 30 40 50 60 70 80 90 100 Eyepiece graticule 0 10 20 30 40 50 60 70 80 90 100 -Stage micrometer Superimpose left edges of scale

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Consider the bandpass filter given below: H(f) fc w fc fc + w fc-w fc fc+w Assume that the input signal x(t) = 4(8cos(6Ï€t)+2cos(12Ï€t))cos(40Ï€t) is passed through this filter. Compute the output power if fc = 20 Hz and W=5 Hz.

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To be considered "scientific" the collected data must be quantitative in nature. True False

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daniel p.