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james vega

james v.

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Question Productive efficiency occurs when ______ Select all that apply: price equals maximum average total cost a perfectly competitive market is in long-run equilibrium

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3.2.16 Find a sublist of $(x + 1, x^2 - 1, x^2 + 2x + 1, x^2 - x)$ which is a basis for $\mathcal{P}_2(\mathbb{R})$.

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Problem 3 For the below system derive the equation of motion in function of x using A. Newton's equations B. Lagrange's equation $k_1$ $m, J_0$ $R$ $k_2$ $a$ $O$ $\theta$

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What is the name of the file management application used in Windows? What about macOS? Group of answer choices File Explorer for Windows and the Finder application for macOS Finder for Windows and the Finder application for Windows Finder for Windows and the Safari browser for macOS Chrome browser for Windows and the Safari browser for macOS

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Question 12 (1 point) The point on the horizontal ruler that identifies a text alignment location. default align text horizontal ruler tab stop

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What kind of budgetary balance would the federal government need to have that could help reduce overall federal debt?

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Select which examples are induced mutations. Errors in DNA replication cause the formation of point mutations. Nitrous acid causes the deamination of adenine to hypoxanthine. Ionizing radiation causes chromosomal fragmentation. Transposition causes the formation of deletions.

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Solution Write the x-component of vec(F)_(13). F_(13x)=+k_(e)((18 imes 10^(-6)C)|q_(3)|)/((3(m)-x)^(2)) Write the x-component of vec(F)_(23). F_(23x)=-k_(e)((8 imes 10^(-6)C)|q_(3)|)/(x^(2)) Set the sum equal to zero. k_(e)((18 imes 10^(-6)C)|q_(3)|)/((3(m)-x)^(2))-k_(e)((8 imes 10^(-6)C)|q_(3)|)/(x^(2))=0 8(3-x)^(2)=18x^(2) Cancel k_(e),10^(-6) and q_(3) from the equation, and rearrange terms (explicit significant figures and units are temporarily suspended for clarity). Put this equation into standard quadratic form, ax^(2)+bx+c=0. 8(9-6x+x^(2))=18x^(2)->72-48x+8x^(2)=18x^(2) 10x^(2)+48x-72=0 Apply the quadratic formula. x=(-48+-sqrt(2304-(4)(10)(-72)))/(2*10)=(-48+-sqrt(518))/(20) Only the positive root makes sense. x= m Your response differs significantly from the correct answer. Rework your solution from the beginning and check each step carefully. Remarks Notice that it was necessary to use physical reasoning to choose between the two possible answers for x. This is nearly always the case when quadratic equations are involved. Exercise 15.2 Hints: Getting Started | I'm Stuck Three charges lie along the x-axis. The positive charge q_(1)=11.26mu C is at x= 1.12m, and the negative charge q_(2)=-1.96mu C is at the origin. Where must a positive charge q_(3) be placed on the x-axis so that the resultant force on it is zero? x=,m Solution (18 x 10-6 C) (q3| F13x=+ke 3m - x)2 (8 x 10-6 C) |q3) F23x=-k x2 Set the sum equal to zero (18 x 10-6 C) |q3| (3 m - x)2 Cancel ke, 10-6 and q3 from the equation, and rearrange terms(explicit significant figures and units are temporarily suspended for clarity) 8(3 - x)2= 18x2 Put this equation into standard quadratic form, ax2 + bx +c = 0. 89-6x+x2=182-72-48x+82=18x2 10x2+48x-72=0 Apply the quadratic formula. 48 /2304 (4) (10) (72) 48 v518 2.10 20 Only the positive root makes sense. 22.65 X m Your response differs significantly from the correct answer. Rework your solution from the beginning and check each step carefully. Remarks Notice that it was necessary to use physical reasoning to choose between the two possible answers for x.This is nearly always the case when quadratic equations are involved. Exercise 15.2 Hints:Getting Started l I'm Stuck Three charges lie along the x-axis. The positive charge q1 = 11.26 C is at x = 1.12 m, and the negative charge q2 = -1.96 C is at the origin. Where must a positive charge q3 be placed on the x-axis so that the resultant force on it is zero?

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98 99 93 95 95 91 100 92 92 90 89 84 82 84 85 88 84 95 79 86 77 76 77 76 73 69 64 75 72 75 66 63 71 60 62 58 65 67 73 66 65 63 62 67 62 62 68 50 56 55 a. Find the median, lower quartile, and upper quartile for the data. b. Find IQR for the data. c. Graph the data with a box plot. d. Do you detect any outliers? Suspect outliers?

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Problem 3 Consider the vertical pendulum of length 3a where a = 0.5 m shown in Fig. 3 that can rotate about the pivot point O with rotational viscous friction coefficient $b_r = 24 \text{ N m s/rad}$. The pendulum bar is massless but point masses of value m = 2 kg are attached at the top-point B, bottom-point D and mid-point C, as shown. A horizontal spring of stiffness k = 100 N/m is attached at the pendulum's top point B. A displacement input z(t) at the free end point A of the spring sets the system to motion, as shown. Small angular displacements from the vertical equilibrium position of the pendulum are considered. a) Derive the transfer function G(s) of the system from the displacement input z(t) to the angular displacement output $\theta(t)$ of the pendulum. Use and substitute the values of the system parameters a, m, k and $b_r$ as stated above in the calculation of G(s). b) Considering a displacement input z(t) = A (1 - $e^{-t}$). What should be the value of the displacement input constant A (in m) such that the steady-state angular displacement output $\theta(t)$ of the pendulum is $[\theta]_\infty = 0.15 \text{ rad}$? c) Calculate the complete angular displacement response $\theta(t)$ of the pendulum to a displacement input z(t) = A (1 - $e^{-t}$) where A has the value calculated in b).

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