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renee morales

renee m.

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Events A and B are mutually exclusive. Suppose event A occurs with probability .34 and event B occurs with probability .48. Compute the probability that A occurs but B does not occur. (b)Compute the probability that either A occurs without B occurring or A and B both occur.

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Substrate level phosphorylation occurs in several reactions during glycolysis and the Krebs cycle. Substrate level phosphorylation refers to Question 4 options: enzymes that bind to phosphorylated substrate the phosphorylation of enzyme-substrate complexex the conversion of ADP to ATP via the direct transfer of a phosphate group from a high energy substrate molecule the de-phosphorylation of ATP to ADP and the release of energy

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4. a. The following two-way table compares Derek Jeter and David Justice in 1995: 1995 Derek Jeter David Justice Hits 12 104 Misses 36 307 Which player was better in 1995? (5 points) b. Here are their numbers from 1996: 1996 Derek Jeter David Justice Hits 183 45 Misses 399 95 Which player was better in 1996? (5 points) c. Here are their numbers from 1997: 1997 Derek Jeter David Justice Hits 190 163 Misses 464 332 Which player was better in 1997? (5 points) d. Construct a two-way table showing their numbers during the three years 1995-1997 (5 points) 1995-1997 Hits Misses Derek Jeter David Justice f. Which player was better during the three years combined? (5 points)

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Find the limit.\\ $\lim_{x \to -8} (x^2 + 8x)$

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R\begin{array}{c} \stackrel{||}{C} \end{array}H \stackrel{CrO_3, H_3O^+}{\longrightarrow} R\begin{array}{c} \stackrel{||}{C} \end{array}OH

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1. The number N of species of insect caught in a trap during one night in a certain region is modelled by a distribution of the form $P(N = n) = \frac{p^n}{-n\log(1-p)}$ for $n = 1,2,3,\dots$, where the unknown parameter $p$ must lie between 0 and 1. Forty indepen- dent observations $N_1, N_2, \dots, N_{40}$ are made. (a) Show that the mean of this distribution is $E(N) = -p( (1-p)\log(1-p))^{-1}$ (b) Find an equation that determines the maximum likelihood estimator of $p$. (Do not attempt to solve this equation.) (c) Using a large sample property of maximum likelihood estimators, find the approximate distribution of $\hat{p}$ when $n$ is large.

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Problem 2 (10 pts) An insulated rigid tank is divided into two equal parts by a partition. Initially, one part contains 12 kmol of an ideal gas at 330 kPa and 50°C, and the other side is evacuated. The partition is now removed, and the gas fills the entire tank. Determine the total entropy change during this process. Problem 3 (10 pts) An insulated piston-cylinder device contains 5 L of saturated liquid water at a constant pressure of 150 kPa. An electric resistance heater inside the cylinder is now turned on, and 1700 kJ of energy is transferred to the steam. Determine the entropy change of the water during this process.

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Resultant is already solved, I need part B-D please. Suppose that F = 40 lb - (Figure 1) appropriate units. Fg = 52.2 lb Previous Answers All attempts used; correct answer displayed Part B Determine the coordinate direction angle α of the resultant force. Express your answer using three significant figures. Submit Request Answer Part C Determine the coordinate direction angle β of the resultant force. Express your answer using three significant figures. Figure 1 of 1 Submit Request Answer Part D Determine the coordinate direction angle γ of the resultant force. Express your answer using three significant figures. 1?

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Using the information provided below, what is the management expense ratio (MER) on this fund as at December 31, 2004? Net asset value at December 31, 2004 $38,000,000 Average net asset value for the year ending December 31, 2004 $34,500,000 Aggregate fees and expenses payable during the year $1,120,000 2.95% 1.12% 3.25% 10.14%

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Use the rules for multiplication of random uncertainties to derive the formulas for the uncertainties in x2, x3, ..., xn

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