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bryan parks

bryan p.

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2. Circle the structure that is more acidic. (3 Points) OH Cl A OH I B

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In sociology, a way of explaining social interactions or occurrences in society would best be described as: science. research. theory. ideology.

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Jimbo consumes his first soft pretzel at Utah Jazz game and gains 50 utils of satisfaction, he decides to eat one more and soft pretzel and his total utility increases to 80. What was his MARGINAL UTILITY for the 2ND soft pretzel? A. 40 utils. B. 30 utils. C. 80 utils. D. 50 utils.

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Growth hormone receptor deficiency is noted in: Growth hormone receptor deficiency is noted in: Turner's syndrome Shehan's syndrome Chronic renal failure Laron's syndrome Constitutional short stature

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(a) A physics lab instructor is working on a new demonstration. She attaches two identical copper globes with mass $m = 0.210$ g to filaments of length $L$ as shown in the figure. Both globes have the same charge of 6.40 nC, and are in static equilibrium when $\theta = 4.50^\circ$. What is $L$ (in m)? Assume the filaments are massless. m (b) What If? The charge on both globes is increased until each filament makes an angle of $\theta = 9.00^\circ$ with the vertical. If both globes have the same electric charge, what is the charge (in nC) on each globe in this case? nC

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2. Consider a spherical distribution of charge that creates a uniform, radial electric field described by: E = E_o * r. Use the differential form of Gauss's Law to derive an expression for the radial charge distribution, ρ(r), that will create this field. You will need the divergence in spherical coordinates: ∇⋅V = 1/r^2 * ∂/∂r(r^2V_r) + 1/r * sin[θ] * ∂/∂θ(sin[θ]V_θ) + 1/r * sin[θ] * ∂/∂ϕ(V_ϕ). Enter your mathematical expression for ρ(r) in terms of ε_o, E_o, and r. Type out "epsilon_o" and "E_o", using a lowercase letter "o" for the subscript in both cases. Please note: Each of the following will be interpreted as a single variable, not as a product of variables: epsilon_0, E_0. To multiply variables, please use * (e.g. enter x*y to multiply variables x and y).

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Chapter 14 & 15 5 Check my work mode: This shows what is correct or incorrect for the work you have completed so far. It does not indicate completion. The partnership of Hendrick, Mitchum, and Redding has the following account balances: Cash $ 46,000 Liabilities $ 36,000 Noncash assets 145,000 Hendrick, capital 114,000 16.66 points Mitchum, capital 80,000 Redding, capital (39,000) This partnership is being liquidated. Hendrick and Mitchum are each entitled to 30 percent of all profits and losses with the remaining 40 percent going to Redding. a. What is the maximum amount that Redding might have to contribute to this partnership because of the deficit capital balance? b. How should the $10,000 cash that is presently available in excess of liabilities be distributed? c. If the noncash assets are sold for a total of $60,000, what is the minimum amount of cash that Hendrick could receive? (Do not round intermediate calculations.) Answer is complete but not entirely correct. a. Maximum amount $ 97,000 b. Distributed: Hendrick $ 10,000 Mitchum Redding c. Minimum amount $ 50,500

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Find the midpoint of the line segment with the given endpoints. 7) (8, -7), (-8, 7) 8) (6, 6), (-3, -3)

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Many random number generators allow users to specify the range of the random numbers to be produced. Suppose you specify that the random number Y can take any value between 0 and 6. Then the density curve of the outcomes has constant height between 0 and 6 and height 0 elsewhere. On separate paper, draw a graph of the density curve. Use this graph and the fact that probability is the area under the curve to find $P(Y \leq 4.7)$. Give your answer to two decimal places. $P(Y \leq 4.7) = $

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A radar system is used to track a new experimental space launch vehicle. Early in the vehicle's flight trajectory, the azimuth angle $\beta$ is increasing with the constant rate $d\beta/dt = 24^\circ/s$. The elevation angle $\gamma$ is increasing at the rate $dy/dt = 40^\circ/s$, and this rate is increasing at $5^\circ/s^2$. Know that the distance between $O$ and $P$ is 2 m and that at this instant $\beta = 0^\circ$ and $\gamma = 30^\circ$. Determine the velocity and acceleration of point $P$. The velocity of point $P$ is $(- \boxed{0} i + \boxed{0.418} j - \boxed{0.698} k)$ m/s. The acceleration of point $P$ is $(- \boxed{0.698} i - \boxed{1.208971} j + \boxed{-0.7239} k)$ m/s$^2$.

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