Numerade

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Ashoka converted to... Question 15 options: 1) Buddhism 2) Jainism 3) Christianity 4) Brahmanism

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If the temperature outside is -20° .calculate the altitude if the temperature outside is -20°C

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What is the Mean Shift algorithm? Group of answer choices An algorithm that does not make any assumptions about the underlying distributions. All of the above. An algorithm used the probability density model where it is assumed that the data is governed by several component distributions. A clustering algorithm that doesn't require a number of clusters to be specified beforehand.

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The existential approach is particularly well suited to clients who: O are victims of oppression. O have limited intellectual capacities. O suffer from severe mental illness. O are dealing with grief and loss.

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Your client, Rochelle, is retiring later this year. She has been a participant in a profit sharing plan through her employer. There is substantial appreciation of the employer securities within her profit sharing plan account. In order to avoid current taxation on a distribution, Rochelle decided to roll over the entire account balance to an IRA. Upon a distribution from the IRA, the gain from the shares is

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Calculate (d^(2)y)/(dx^(2)) y=(7)/(x)-4ln(x) (d^(2)y)/(dx^(2))= d"y Calculate dx2 y= X d2y dx2

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Problem 4 Consider the function $f(x) = x^3 - \frac{3}{2}x^2 + \frac{3}{4}x - \frac{1}{8}$. • Solve the equation $f(x) = 0$ analytically. • Use Matlab to evaluate $f(0.5 + 3 \times 10^{-6})$. (Recall the standard machine epsilon $\epsilon \approx 2.2 \times 10^{-16}$ with double precision.) • Based on part (b), what can you speculate about the accuracy of a numerical method applied to solve the equation $f(x) = 0$?

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A 140-lb person who runs at 8 mph for 1 hr burns about 720 calories. The same person, walking at 2 mph for 90 min, burns about 240 calories. Suppose a 140-lb person runs at 8 mph for 75 min. How far would the person have to walk at 2 mph in order to burn the same number of calories as burned when running? The person has to walk miles. (Type an integer or a decimal.)

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5. Let $X_1, X_2, \dots, X_n$ denote a random sample from a gamma-type distribution with $\alpha = 2$ and $\beta = 1/\theta$. Let $H_0: \theta = 1$, $H_1: \theta > 1$. (a) Argue that there exists a UMP test for $H_0$ against $H_1$. And determine a statistic, say $Y$, upon which the test may be based. Also indicate the best rejection region. (8 points) (b) Find the pdf of the statistic $Y$ in part (a). If we want a significant level of 0.05, write an equation that can be used to determine the critical region. Let $\Pi(\theta), \theta \ge 1$, be the power function of the test. Express the power function as an integral. (10 points)

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20) From a tension test it is found that tensile strength = 70,000 psi, original specimen length = 2.00 inches, and specimen length at ultimate is 2.3 inches. K for this material is: a) 90,900 psi b) 100,700 psi c) 106,000 psi d) 120,000 psi

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kristin t.