Numerade

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Determine the displacement at $x = 4$ m. Express your answer in kilonewtons times meter cubed divided by the product of bulk modulus and area moment of inertia to three significant figures. Enter positive value if the displacement is upward and negative value if the displacement is downward. $v = $ $\times \frac{1 \text{ kN} \cdot \text{m}^3}{EI}$ Request Answer Part B Determine the slope at A. Express your answer in kilonewtons times meter squared divided by the product of bulk modulus and area moment of inertia to three significant figures. Enter positive value if the slope is counterclockwise and negative value if the slope is clockwise. $\theta_A = $ $\times \frac{1 \text{ kN} \cdot \text{m}^2}{EI}$ Request Answer Provide Feedback

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In the Baxter v. State of Montana case, the parties are Baxter and the State of Montana. Baxter brought the action. The case originated in the trial court. Baxter won at the trial-court level. The appellate history of the case is unclear.

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Question Given $f(x) = \frac{2}{x-1}$, find $f'(3)$ using the definition of a derivative. Provide your answer below: f'(3) =

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Olive oil (? = 0.9 \frac{g}{cm^3}, ? = 1 poise) must be transferred from a large container to a bottle by using a funnel. The funnel is constituted by a first segment in the shape of a circular cross-section truncated cone (height H = 20 cm, upper radius Rs = 3 cm, lower radius Ri = 0.5 cm), and a second section made of a constant cross section circular channel of same height H and radius Ri. Calculate the maximum oil flow rate that can be transferred under steady-state conditions without overflow from the funnel upper border. By using the lubrication approximation in the upper section and assuming laminar flow in the lower section of the funnel, and neglect possible end effects (flow is always well developed) and the concentrated losses taking place at the contraction. Discuss the validity of the above assumptions. In the case water were transferred, the flow rate would be larger, smaller or equal to that calculated for the oil? Answer the question without actually doing calculations.

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Suppose that she lifted 139 kg during practice. How much work W did she do on the?

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Application Problems Simplify the algebraic expression below by using the given trigonometric substitution. Assume that $0 < \theta < \frac{\pi}{2}$. a) $y = \frac{\sqrt{16 - x^2}}{\sin x}$, $x = 4 \sin \theta$ b) $y = \frac{x}{\sqrt{x^2 - 25}}$, $x = 5 \sec \theta$ c) $y = \frac{x}{\sqrt{4 + x^2}}$, $x = 2 \tan \theta$

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The amplitude and phase responses for a filter circuit are given below. $|H(f)|$ 4 2 -100 -50 0 50 100 $f$ (Hz) -Obtain the outputs for each input given below. -For the given situations, state whether there is any deterioration in transmission (what kind of distortion). a. $\cos(48\pi t) + 5 \cos(126\pi t)$ b. $\cos(126\pi t) + 0.5 \cos(170\pi t)$ c. $\cos(126\pi t) + 3 \cos(144\pi t)$ d. $\cos(10\pi t) + 4 \cos(50\pi t)$ $\angle H(f)$ $ \frac{1}{2}\pi$ 0 $-\frac{1}{2}\pi$ 75 $f$ (Hz)

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2. (3 marks) Why must the marginal benefit from public funds (MBF) be greater than $1 for every additional $1 from tax revenue? How can a dollar of MBF exceed and additional dollar of MCF?

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Hardware Company had the following transactions during May 2021: May 1 Sold merchandise on credit for $3,400, cost $1,900 terms 2/7, n/30. May 2 Purchased merchandise for cash, $1,000. May 4 Purchased merchandise on credit for $5,900, terms 3/6, n/21. May 6 Issued a refund for $320 to a customer who returned merchandise purchased April 30, cost $200. May 7 Received payment for merchandise sold May 1. May 8 Received a credit memorandum for $900 for the return of faulty merchandise purchased on May 4. May 9 Paid transportation charges of $150 for merchandise ordered in April based on shiping term FOB Shipping Point. May 10 Paid for the merchandise purchased May 4 less merchandise returned. May 11 Sold merchandise on credit for $5,200, terms 2/7; n/30, cost $4,000. May 18 Received payment for merchandise sold on May 11. May 19 Purchased merchandise on credit for $2,300, terms 1.5/7; n/21. Prepare journal entries to record these transactions, using a perpetual inventory system. GENERAL JOURNAL PAGE DATE/# ACC#/DESCRIPTION P.R DEBIT CREDIT

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a. Cerebellum - Motor learning, monitor action online, coordinates the timing and trajectory of movement b. Parieto-frontal circuits - Linking an action with the current environment c. Basal ganglia loops: inhibit cortical activity to influence the timing of both enacted and imagined movement sequences d. Prefrontal Cortex (PFC) - Plans and coordinates internal thought with external actions e. Frontal Eye Fields (FEF) - Execution of voluntary eye movements

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brandon w.