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joyce stokes

joyce s.

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What is a common economic critique of the Humanities in Higher Education today? Humanities departments ask for exorbitant budgets Humanities majors can't find jobs and are burdens on the economy Humanities majors make more money than they are worth Humanities departments have too many professors

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On January 2, 2023 Green Corporation enters into a business combination with Bay Corporation in which Bay Corporation is dissolved. Green pays $3,000,000 for Bay, the consideration with 100,000 shares of $10 par common stock with market value of $50 per share. In Addition, Green pays the following expenses in cash at the time of the merger: Registering and Issuing the Security 100,000 Other Costs of Combination 200,000 Green Bay Book Value Book Value Fair Value Cash 6,000 280 280 Accounts receivable-net 2,600 720 720 Nots receivable-net 3,000 600 600 Inventories 5,000 840 1,000 Other current assets 1,400 360 400 Land 4,000 200 400 Buildings-net 18,000 1,200 2,000 Equipment-net 20,000 1,600 1.200 Total assets 60,000 5,800 6,600 Accounts payable 2,000 600 600 Mortgage payable-10% 10,000 1,400 1,200 Capital stock, $10 par 20,000 2,000 Other paid in capital 16,000 1,200 Retained earnings 12,000 800 Total equities 60,000 6,000- Required 1. Prepare journal entries for Green Corporation to record its acquisition of Bay Corporation. 2. Prepare a balance sheet for Green Corporation on January 2, 2023, immediately after the merger, assuming the merger is treated as an acquisition.

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Understanding American Federalism and Intergovernmental Relations: Concepts, Ideas, and Theories, ISBN 978-1-940771-99-1

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A nurse who works with marginalized clients knows that a biased attitude can affect the health outcomes of these clientsWhich of the following impacts might be observed if the nurse has a biased attitude? Better health outcomes for the clients Poor health outcomes for the Lower morbidity for the clients. No impact on the health outcomes for the clients

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The values of m, c, and k for a damped mass-and-spring system are given below. Find the steady periodic motion $x_{sp}(t) = \sum_{n=1}^{\infty} \frac{B_n \sin(\omega_n t - \alpha_n)}{\sqrt{(k - m\omega_n^2)^2 + (c\omega_n)^2}}$, where $\omega_n = \frac{n\pi}{L}$ and $\alpha_n$ is the angle measured using the formula $\alpha = \tan^{-1} \left(\frac{c\omega}{k - m\omega^2}\right)$, of the mass under the influence of the external force F(t). Compute the coefficients and phase angles for the first three nonzero terms in the series for $x_{sp}(t)$.\newline$m = 3$, $c = 0.8$, $k = 12$; $F(t) = 3$ if $0 < t < \pi$, $F(t) = -3$ if $\pi < t < 2\pi$\newline$x_{sp}(t) \approx$ \newline(Use decimals rounded to four decimal places as needed for any numbers in the expression.)

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When using minors and cofactors to calculate the determinant of a matrix A, the cofactor, Aij affects the sign of the minor, Mij. Depending on which row (i) and column (j) was used in the minor, Mij, the cofactor, Aij will be the same as Mij or the cofactor Aij will be (-1)*Mij. If i+j is even, then Aij = Mij. If i+j is odd, then Aij = (-1)*Mij.

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The Pyro rare us are planning to go to Europe for years from now and have a greed to set aside $150 per month for their trip if they deposit this money at the end of each month into a savings account paying interest at the rate of 3% per year compounded monthly how much money will be in the travel fund at the end of the fourth year?

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2) In Figure 2, coordinate frames are attached to the base of a robot arm, table corner, workpiece, and camera, with positions and orientations as shown. The workpiece is a cube object with size 30x30x30 cm, and {2} is attached at the cube centre. The camera is mounted directly on top of the cube at height 2 meters. Zo Ex yo 1m Im Im Figure 2. Robot Arm for Problem 2. 2m Im a) Using the robot of Figure 2, suppose the block on the table is rotated 900 about z2 and moved so that its centre has coordinate [0 0.8 0.1]$^T$relative to the frame {1}. Compute the homogeneous transformation relating the block frame to the camera frame, and the block frame to the base frame. b) Using the robot of Figure 2 above, attach a new frame {4} to the robot gripper. Compute the homogeneous transformation of {4} w.r.t the base and camera frame when the gripper moves to position [-1 1.5 1.2]$^T$and has orientation $R_x,\frac{\pi}{2}$ w.r.t {1}.

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Which of the following has the highest value if you can earn a 9% rate of return on your investments? i. $5,000 today ii. $8,000 five years from today iii. $1,000 per year for 8 years $5,000 today $8,000 five years from today Cannot determine the highest value as the amounts differ and the timing differ $1,000 per year for 8 years

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How likely are you to pick out a O? Impossible Certain How likely are you to pick out a ?? Unlikely Possible

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