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monica swanson

monica s.

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For the random variable X with probability density function f(x) = 2x for 0 <= x <= 1 (and f(x) = 0 otherwise), P(X < 1/2) = 0. 1/4. 1/2. 3/4.

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(b) Compute the P-value. Round the answer to at least four decimal places.

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Term for nuclear rediation that is identical to helium 4 nucleus

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What are the tWo types of joints that involve the sternum

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Consider a uniform series of cash flows. The first cash flow of $10,000 occurs at time 10 and the last cash flow in the series occurs at time 20. If the interest rate is 8% per period, what is the present equivalent (time = 0) of the series of cash flows? Answer: 35712.59 or in that ball park

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Problem 1 The offspring distribution of a branching process $Z_n$ is $p_X(k) = \frac{1}{3} \left(\frac{2}{3}\right)^k$, $k = 0, 1, 2, ...$ Find a $P(Z_2 = 0)$; b $E[Z_n]$ for all $n \ge 1$; c The extinction probability $P(E)$ of the process.

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Answer: extended family

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(Note: that in the presence of excess iodide ion, iodine is rapidly interconverted to triiodide ion; I2 + I- → I3-) (this is a back titration so start by finding the moles of the thiosulphate, write the 3 equations and there mole ratios) A 64.3 mg sample of a protein (MW = 58,600) was treated with 2.00 mL of 0.0487 M sodium periodate (NaIO4) to react all of the serine and threonine residues. R COOH + NH4+ + 10H → R HO + HN3 R = H, serine R=CH3,threonine The solution was then treated with excess iodide ion to convert the unreacted periodate into iodine. IO4- + 3I- + H2O → IO3- + I2 + OH- Titration of the iodine required 823 L of 0.0988 M thiosulfate. Calculate the number of serine plus threonine residues per molecule of protein Avogadro's number = 6.02 x 10^23 mol^-1 2S2O3^2- + I2 → 3I^- + S4O6^2- (Note: that in the presence of excess iodide ion, iodine is rapidly interconverted to triiodide ion; I2 + I- → I3-)

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31. Each square in this shape has sides of length 1 cm. What is the perimeter length of this shape? A = 14cm, B = 14.75cm, C = 13cm, D = 15cm 32. What is the total area of this shape? A = 3cm$^2$, B = 12cm$^2$, C = 6cm$^2$, D = 18cm$^2$

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Suppose that $\frac{\pi}{2} < \theta < \pi$ and \\ $\sin(\theta) = \frac{1}{6}$. \\ Compute the following values. \\ For each problem, enter the numerical value as a decimal number with at least three decimal places. \\ Please answer the following using the information given above: \\ $\cos(\theta) = $ \\ $\csc(\theta) = $ \\ $\tan(\theta) = $ \\ $\sec(\theta) = $

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