Numerade

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A starvation diet recommends reduction of calorie intake to dangerous levels. What is the minimum level of calories needed per day to avoid entering starvation metabolism?

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Use synthetic division to find the result when $x^3 - 10x^2 + 3x + 10$ is divided by $x - 5$. Write your answer in the form $q(x) + \frac{r(x)}{d(x)}$, where $q(x)$ is the quotient, $r(x)$ is the remainder, and $d(x)$ is the divisor.

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After the Civil Rights MolA-nent, American social institutions were transformed. This transformation is an example of: Collective Behavior Social Change JeopardyPerversity

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ME4.1 A small charged object hangs by a thread in equilibrium in a uniform electric field (10 N/C), as shown in the figure. The charge on the object is 5 µC, and 0 = 30°. What is the mass of the object? A. 2.0×10-6 kg B. 1.2×10-6 kg C. 8.8×10-6 kg * D. 4.4×10-6 kg E. 7.6×10-6 kg E θ Q, m

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The taking of measurements in the study that caused changed to occur in place of or beyond the impact of the stimulus refers the problem of

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Define skeletal muscle tissue and describe its role in the human body. Discuss the characteristics of skeletal muscle, including its striations, voluntary control, and multi-nucleation.

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VaR and CVaR are examples of “risk measures.” We will use the notation 𝜌(𝑋) to denote a risk measure for random variable X. A risk measure is said to be coherent if it satisfies the following properties for random variables X and Y: (i) Monotonicity: if 𝐹―1 𝑋 (𝛼) ≤ 𝐹―1 𝑌 (𝛼) for any value of 𝛼, then 𝜌(𝑋) ≤ 𝜌(𝑌) (ii) Sub-additivity: |𝜌(𝑋 + 𝑌)| ≤ |𝜌(𝑋)| + |𝜌(𝑌)| (iii) Positive homogeneity: if c is a constant, then 𝜌(𝑐𝑋) = 𝑐𝜌(𝑋) (iv) Translation invariance: if b is a constant, then 𝜌(𝑏 + 𝑋) = 𝜌(𝑋) ―𝑏 Consider two identical but independent investments X and Y. Both investments have a payoff of 0 with probability 0.96 and a payoff of -70 with probability 0.04. Suppose that you put r% of your money in X and (1-r)% of your money in Y. The joint return of the portfolio X+Y would then be r%(payoff of X) + (1-r)%(payoff of Y).

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Suppose the solution set of a certain system of linear equations can be described as $x_1 = 6 + 3x_3$, $x_2 = -5 - 6x_3$, with $x_3$ free. Use v\in \mathbb{R}^3.\newline Geometrically, the solution set is a line through \boxed{} parallel to \boxed{}.\newline

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State the axioms of probability. Show that a probability function defined on the domain of probability space is monotone, subtractive and sub-additive.

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3) You are assigned the task of finding the spacing of atoms in a mystery crystal and decide to use electron diffraction. The electrons have a wavelength of 0.38 nm and the first constructive interference fringe is observed at an angle of 45°. The spacing of the atoms must be a. 0.806 nm b. 0.269 nm c. 0.380 nm d. 0.537 nm 4) The shortest wavelength possible in the Pfund series ($n' = 5$) is achieved when a. $n = 0$ b. $n = 6$ c. $n = \infty$ d. $n = 5$ 5) What is the frequency of the spectral line from the Paschen series ($n' = 3$) for $n = 5$? a. $1.28 \times 10^{-6}$ Hz b. $2.34 \times 10^{14}$ Hz c. $7.80 \times 10^{5}$ Hz d. $4.27 \times 10^{-15}$ Hz

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nicole v.