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beth plana

beth p.

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Does the payment of a dividend to stockholders appear on the income statement?

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Homework H5.D Given: A homogeneous, thin bar AB (of length L and mass m) is pinned to a block at A. The block has a mass of M and is constrained to move along a smooth horizontal surface. A horizontal force F is applied to the bar's center of mass G at an instant when the bar is vertical and at rest. Find: Determine the angular acceleration of the bar for the instant when the force F is applied to the bar. M A F g G L m B Use the following parameters in your analysis: L = 3 m, m = 50 kg, M = 100 kg and F = 200 N.

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Suppose a car is driving in a circle with uniform spped v. The centripetal force is the force of friction. Is the following statement true or false? The work done by the friction force is greater than zero.

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4. Three bike wheels with the same mass are shown. Which one has the largest moment of inertia (explain 4 points)? Imagine the wheels were attached to different bikes going the same speed. If you applied the same torque to each wheel rim which one would be going the fastest 2 seconds later (explain 4 points)

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The beneficial effects of exercise as a treatment of depression are more likely to occur if an individual engages in chronic exercise (e.g., a routine) over several weeks compared to acute exercise. True False

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I. Nitosols are ane of the most inbereaty infertile soils of the tropics, becoming degraded 2. Althically and organically very quickly when utilized. Although carton dioxide is less abundant in atmosphere; it is by far more active greenhouse 3. Mas than mecthane. Withigations are the act ons that are taken so reduce aod control groenhouse gases emission 4. Whysich changing simate. moveral preperties of Soil have more influence than Chemical peoperties on air and water 5. At lowlant in the soil. 6. As lowland areas in Ethiopia the minimum temperature always pecorded in wiater scason. II. Asceived doring the yer away from the equator towards the poles, Iess solar insolation is Mateh the appro the year and the temperature become colder. termsphraps in column "B" (1 pf._each) "A" 7. Thesun is overhead at equatior and its ray" cross to southers bemispbere 8. The sun is overbead at equator and iss ray' cross to sorthem hemishlere 9. Change in fentrperature with change in altitude in a saturated air 10. Change in teraperatuare with change in altibade is unsaturated air 11. Change in ternperature with change in height from the sea level 12. The sun is overhead at 23.5 's of the equater "B:" A. Lapse rate B. Altifuade C. summer solstices D Rotation. E avtuma equinox 13. The sun is overhead at \( 23.5^{\circ} \mathrm{N} \) of the equator F. Revolution 14. The effect of the carth's movement on its axis 15. The effect of earth's movement around the sat G. Variation of day \( \& \) night J. Dry adiabatic lapse rate K. wet adiabotic lapse rate L. vernal equinox M. winter solstice N. Seasonal changes 16. Choose the correct answer from the given alternatives below (1pt. each) 16. Why the hemisphere on which Ethiopia located is cooler in December, January and February? This is the effect of: A. Autumn equinox B. Summer solstice C. Spring equinox D. Winter solstice E. All 17. The lower layer of the atmosphere, Troposphere, is warmer because of all the reasons below except: A. Lower density of air B. Its closeness to the direct source of heat D. All except " \( B \) " C. Higher Density of air E. None 18. The reason why the longest river in Ethiopia fails to reach the Indian Ocean is: A. Its minimum catchment area to increase its volume. B. Its tributaries rivers which are mostly erratic. D. \( \mathrm{B} \& \mathrm{C} \) C. Its minimum number of tributary rivers compared to Ghenale 2 E. None

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What’s the limit as x approaches 0 if Sin (7x) / 5x^2 - 3x using the substitution rule and not l’Hôpital’s rule?

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1) Solve the exact differential equation: \( (x + y) y' + (y + 3x) = 0 \) A) \( xy + 3x^2 + 2y^2 = c \) B) \( xy + 3x^2 + \frac{1}{2}y^2 = c \) C) \( xy + \frac{3}{2}x^2 + \frac{1}{2}y^2 = c \) D) \( xy + \frac{2}{3}x^2 + \frac{1}{2}y^2 = c \) 3) Solve the exact differential equation: \( (x + \sin y) \, dx + (x\cos y - 2y) \, dy = 0 \) A) \( \frac{x^2}{2} + y\sin x - y^2 = c \) C) \( \frac{x^2}{2} + x\sin y + y^2 = c \) B) \( \frac{x^2}{2} + x\sin y - y^2 = c \) D) \( 2x^2 + x\sin y - y^2 = c \)

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Exercise #3: 1. Identify the op-amp configuration in Figure 2. 2. Derive the expression for the closed-loop voltage gain Ay = vo/vr for the circuit shown in Figure 2. Assume an ideal op-amp. 3. Let R4 = 50k and R3 = 25k. Determine R1 and R2 such that A = 6, assuming the maximum resistor value is limited to 200k. Figure 2: Exercice #4: Vg = -5V RF = www R = 20k R = 40k WMM R = 80k WMM R = 160k Figure 3: A summing amplifier can be used as a digital-to-analog converter (DAC). An example of a 4-bit DAC is shown in Figure 3. When switch S3 is connected to the 5V supply, the most significant bit is a3 = 1; when S3 is connected to ground, the most significant bit is a = 0. The same condition applies to the other switches S2, S1, and So, corresponding to bits a2, a1, and a0, where a0 is the least significant bit. a) Show that the output voltage is given by vo = 10 * (a3 * 2^3 + a2 * 2^2 + a1 * 2^1 + a0 * 2^0) / R, where R is in k. b) Find the value of R such that vo = 2.5V when the digital input is a = 1000. c) Using the results of part b, find vo for: i) a = 0001 ii) a = 1111

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Exercise 1: For the following multi-loop feedback system, get closed loop transfer function and the corresponding pole-zero map of the system. Given $G_1 = \frac{1}{(s+10)}$; $G_2 = \frac{1}{(s+1)}$; $G_3 = \frac{s^2+1}{(s^2+4s+4)}$; $G_4 = \frac{s+1}{(s+6)}$; $H_1 = \frac{s+1}{(s+2)}$; $H_2 = 2$; $H_3 = 1$

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