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julie gardner

julie g.

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3. Take the same initial value problem above. Use the eulerMethod function that you completed to estimate this solution at Tf = 2 using ∆t values of 0.1, 0.05, 0.01, 0.005, 0.001, 0.0005, 0.0001, and 0.00005. Compute the error (absolute value of the difference between the actual solution and the numerical solution) for each of these ∆t values and output those values. You will want to set up a for loop here. Some tips: • The loop will step through the different step-sizes, and ind will step through them. Replace the dt input to eulerMethod with stepsize(ind) in order to adjust the stepsize. • For the error, you will want to use the error array that is set up for you. At each stage of the loop store the error (absolute value of the difference between the last value in the y output from eulerMethod and the actual solution value) into error(ind) in order to build an array of the error values

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Question 1 4 pts Which of the following statements is true about special education services? • A student's IEP must contain a statement of special education services that must be provided to the child, or on behalf of the child • The frequency of services must be documented but not the location of special education services • Occupational therapy services will always be described and documented as a special education service in a student's IEP • Physical therapy services will always be described and documented as a special education service in a student's IEP

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The density of a pure substance is its mass per unit volume. The density of cresol has been measured to be 1024. _ Calculate the mass of 55. mL of cresol. Be sure your answer has a unit symbol and the correct number of significant digits. Solution:

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Q7.6 Classify the proC- mutation by its genetic properties with respect to PROA expression 2 Points dominant vs. recessive dominant recessive

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A rock is thrown vertically down from a bridge. Another rock of the same mass is dropped from the same height. Neglect air resistance. Select the statement that correctly describes the mechanical energy of the falling rocks: Potential energy decreases, and kinetic energy increases for both rocks For the rock that was thrown downwards (not dropped), the kinetic energy remains unchanged, but its potential energy decreases. Kinetic energy of both rock is the same at the end since they fell from the same height Cannot answer if the masses of the rocks are not given The final kinetic energy is higher for the rock that was dropped

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Check all that apply for the series $\sum_{n=1}^{\infty} \frac{25n + 29}{22n - 20}$. Diverges by the Divergence Test (nth term test). Convergent Geometric series. Divergent Geometric series. Divergent Harmonic series. Convergent Alternating Harmonic Series. Convergent p-series. Divergent p-series. Convergent by Comparison/Limit Comparison Test. Divergent by Comparison/Limit Comparison Test. Convergent by Alt. Series Test. Convergent by Ratio/Root Test. Divergent by Ratio/Root Test.

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FIGURE P6-17 6-19. The switch in the circuit of Figure P6-19 is closed at \(t = 0\), and the capacitor is initially uncharged. (a) Using Laplace transform methods, determine the current \(i(t)\) and the voltage \(v_c(t)\) for \(t > 0\), and (b) evaluate \(i(0)\) and \(v_c(0)\), and compare these values with those obtained from the circuit model at \(t = 0^-\). 30 \sin 2t 3 \Omega \(t = 0\) \(i(t)\) \(v_c(t)\) FIGURE P6-19 6-21. Assume in Problem 6-19 that the capacitor is initially charged to a value of 10 V, with the upper terminal positive. Repeat the analysis of Problem 6-19.

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Find the sum of the following infinite series. If it is divergent, type \"Diverges\" or \"D\". $\sum_{n=1}^{\infty} \sqrt{6}$ Sum: D

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During a certain 9-hour period, the temperature at time $t$ (measured in hours from the start of the period) was $T(t) = 43 + 6t - \frac{1}{3}t^2$ degrees. What was the average temperature during that period?

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Question 12 3 pts Suppose the GDP for a country is $3,500,000,000 in 2019 and then $3,654,000,000 in 2020. What is the country's economic growth from 2019 to 2020? 0.5% 2.5% 4.4% Not enough information

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