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alejandro riggs

alejandro r.

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The following table gives the probability distribution of a discrete random variable x. egin{tabular}{c|cccccc} $x$ & 0 & 1 & 2 & 3 & 4 & 5 \ $P(x)$ & 0.01 & 0.10 & 0.22 & 0.31 & 0.16 & 0.20 \ end{tabular} Find the following probabilities. a. $P(x = 1) =$ b. $P(x le 1) =$ c. $P(x ge 3) =$ d. $P(0 le x le 2) = $

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If we cannot observe a behavior, we cannot study it. What does this statement refer to? Group of answer choices empiricism falsifiability replication skepticism

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Solve the equation. 40(1.051)$^q$ = 800 Round your answer to three decimal places. q =

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The limit \begin{equation*} \lim_{n \to \infty} \sum_{i=1}^{n} \sqrt{9 + \frac{4i}{n}} \cdot \frac{4}{n} \end{equation*} is the limit of a Riemann sum with $n$ subintervals of equal width and sample points equal to right endpoints for the definite integral \begin{equation*} \int_{9}^{13} \text{_____} \sum dx \end{equation*}

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Organic - Assignment 11 Due Friday April 21 In Class 1. Predict the major product(s) for each of the following reactions. a. Br$_2$ \Delta, hv (S)-3,3-dimethyl-1-propylcyclohexane b. Br NaOCH$_3$ HOCH$_3$ c. Br t-BuOK t-butanol d. NBS \Delta, hv e. Cl$_2$ \Delta, hv NaCN 2. Propose a method of synthesizing the following products from the given reactants using reactions shown in class. Give the structure of the intermediate products formed after each reaction (see Question 1, Part e, above). Note that more than one reaction will be required to complete each synthesis. a. b. N$=$N$=$N

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Which of the following statements is TRUE about the function \(f(x,y) = (x+2)(2x+3y+1)\frac{1}{731}\). \(f(-2,1) = 3\). \(f(-2,1)\) does not exist. \(f(-2,1) = 0\). \(f(-2,1) = 1\). \(f(-2,1)\) does not exist.

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Assume a voltage amplifier with gain $A(f) = \frac{1000}{1+j(0.01f)}$ V/V for all problems below. 1. (2 pts) At dc, give numerical values of $|A(f)|$ and $|A(f)|_{dB}$. 2. (2 pts) What is the numerical value of the $f_{3dB}$ frequency, in Hz, for this amplifier?

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True false 6, 7, 8 Files ont Paragraph Styles Sensitivity Editor Reuse Fi Epimysium dAll of the above e.both a and c are correct The soleus muscle plays a role in posture (steady contractions) and has an average innervation ratio of 2000 muscle fibers per motor neuron, and can generate forces needed for sudden changes in body position (kicking/jumping). The extraocular muscles controlling the movement of the eye have small motor units with an innervation ratio of only 3! From this information, and knowing the actions of the soleus (posture), gastrocnemius (jumping), and extraocular muscles (eye movement), identify the following statements as either True (T) or False (F): 6. The contraction force generated by the soleus muscle is strong but not very gradable. T/F 7. The contraction force generated by the gastrocnemius muscle is powerful and gradable. T/F 8. Extraocular muscles generate powerful, gradable, yet highly precise forces/movements. T/F 9. The figure here depicts the forces generated by a whole muscle contraction. The resting tension a. is added to active tension to yield the total tension generated. b. is the potential energy stored in stretched tendons. c. is only generated when the muscle is extended/stretched beyond a resting position. d. All of the above are correct. e. Both a and b are correct.

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Two points have Cartesian coordinates $\vec{y}_1 = \begin{pmatrix} 1 \ 1 \end{pmatrix}$, $\vec{y}_2 = \begin{pmatrix} 2 \ 3 \end{pmatrix}$ They are rigidly transformed to the corresponding points: $\vec{y}_1' = \begin{pmatrix} 4 \ 1 \end{pmatrix}$, $\vec{y}_2' = \begin{pmatrix} 3 \ 3 \end{pmatrix}$ 1.3 Determine the transformation matrix $T$ of the rigid transformation. Hint 1: The mean of the two points, and their difference, must be transformed in the same way, by $T$. Hint 2: Verify that the resulting transformation really is a rigid transformation ($R \in SO(2)$), and that it transforms $\vec{y}_k$ to $\vec{y}_k'$. (14') 1.4 Can we choose the four points $\vec{y}_1, \vec{y}_2, \vec{y}_1', \vec{y}_2'$ in an arbitrary way in exercise 1.3? (4')

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Max load rails can hold(a/b)=300 lb Tensile Strength = 85,800 psi Yield Point = 34,000 psi Elongation = 60% in 2"; Elasticity = 29,000 ksi Shearing Strength = 11,500 psi Brinell Hardness = 170; Density = .289 lb/in a. Find Total Deformation? b. Sigma x and sigma y. c. Safety factor using Goodman criteria for 150N load d. Critical Load point e. Max load we can use, so the design does not fail

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