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code class="asciimath">b17V,6V and 2 A \Omega

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Would you explore with Marisa her experience with her prior therapist? Explain.

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Convert 381 K to $^\circ$C using one of the given formulas. You will be penalized for using a formula or conversion from the Internet.\newline$T_C = (T_F - 32)/1.8$\newline$T_F = 1.8(T_C) + 32$\newline$T_K = T_C + 273$

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4. The formula $v = \sqrt{2.1r}$ models the maximum safe speed, v, in miles per hour, at which a car can travel on a curved road with radius of curvature r, in feet. A highway crew measures the radius of curvature at an exit ramp on a highway as 580 feet. What is the maximum safe speed?

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A nurse is reinforcing teaching with a client who has chronic stress. Which of the following instructions should the nurse provide? Sleep a total of 6 hours every night. Exercise 2.5 hours a week. Limit caffeine to 6 cups a day. Exercise 2 hours before bedtime.

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Free Body Diagram and Frictional Force Draw FBD for the following three cases, respectively. (a) Find the normal force $F_{N1}$ for the case 1, express your answer in terms of F, M, g, and a trigonometric function of angle $\theta$; (b) Find the normal force $F_{N2}$ for the case 2; express your answer in terms of F, M, g, and a trigonometric function of angle $\theta$; (c) Find the normal force $F_{N3}$ for the case 3; express your answer in terms of F, M, g, and a trigonometric function of angle $\theta$; (d) If the coefficient of kinetic friction $\mu_k$ between the block and the surface is 0.300 in all three cases, and M = 10.0 kg, F = 12.0 N, $\theta$ = 30.0°, find the kinetic frictional force $f_k$ in these three cases. Recall that the magnitude of gravitational acceleration g = 9.80 m/s².

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Texts: Given f(x) is a polynomial function with a leading term of -25x^(12), answer the following questions: a. How many zeros will f(x) have? b. How many x-intercepts can f(x) have? c. How many turning points will f(x) have?

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QUESTION 2 Assume that the values A through H are stored in a self-organizing list, initially in ascending order. Using the move-to-front heuristic and the table below, show the resulting list from the following series of accesses (note -- you only have to show the values in the last column of the table below): GHGHECEHGADCF Inputs List at G H G H E C E H G A D C F Start A B C D E F G H

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1 Write the necessary statements (using FOR loops(s) and whatever other statements you want) to display on the screen the hours and minutes of a day starting at 00:00 up to 23:59. Points: 7 This is what your output should look like: 00:00 00:01 00:02 00:59 01:00 01:01 01:02 23:57 23:58 23:59 All done! Note: Your code should display all intermediate times.

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Disk D rolls without slipping on the ground. The bar AB can slide through the collar C freely. Determine the angular velocity and the angular acceleration of AB at the instant. $\omega_0 = 0.2 \text{ rad/s}$ $\alpha_0 = 0.1 \text{ rad/}s^2$ A C 3' B 4' 30° y = 3' Ans: 0.15 rad/s CCW, 0.1789 rad/s$^2$ CCW Hint: Both pieces are rotating, but can A get close to O? Can A get close to C?

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karen j.