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carolina carbonell

carolina c.

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Differentiate. $y = 2x^3 - 7x^2 + 8x + 9$ $\frac{dy}{dx} = \Box$

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Growth hormone has both direct and indirect effects. Thhe direct effects are due to GH binding to a target directly the indirect effects are really the effects of

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Unintended racism may be a result of a) a fixation. b) the representativeness heuristic. c) confirmation bias. d) intuition.

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Consider four mutually alternatives: A B C D Cost 65 55 25 80 Uniform Annual Benefit 16.3 15.1 5.2 21.3 Each alternative has a 6 year useful life and no salvage value The MARR is 9%. Which alternative should be selected based on Benefit-Cost ratio analysis method.

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4- Apply the Runge-Kutta method to find the approximate value of y for x = 0.2, in steps of 0.1, if y' = y² + x, y =1 where x =0.

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Which of the following statements is true with regard to the origins of sexual orientation? A.) Sexual orientation is linked to current hormone levels in the blood. B.) Homosexuality involves fear of the opposite sex. C.) Sexual orientation can be linked to prenatal hormone levels. D.) Homosexuality is linked to familial relationship disfunctionality.

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(a) Express the parametric equations \[ x=\frac{1}{t}, \quad y=\sqrt{t}, \quad z=\sin ^{-1} t \] as a single vector equation of the form \[ \mathbf{r}=x(t) \mathbf{i}+y(t) \mathbf{j}+z(t) \mathbf{k} \] (b) The vector equation in part (a) defines \( \mathbf{r}=\mathbf{r}(t) \) vector-valued function. The domain of \( \mathbf{r}(t) \) is and \( \mathbf{r}\left(\frac{1}{2}\right)= \)

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There are six people in an elevator. The sum of all six of their ages is 190 and the median age is 22. From youngest to oldest, the names of the people in the elevator are Ashish, Brook, Calista, Dipak, Enid, and Freyja. The elevator stops and Ashish and Enid get off. The mean (average) age of the remaining four people in the elevator is then 30. The elevator then stops again and Brook and Calista get off. The mean

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If the AE curve crosses the 45 degree line then Multiple Choice Spending is more than income. Spending is equal to income. Spending is less than income. Spending is beyond income.

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Evaluate \(\int_c \frac{z^2 - z + 1}{z - 1} dz\) where c is the circle (i) \(|z| = 1\) (ii) \(|z| = \frac{1}{2}\)

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