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nathaniel martin

nathaniel m.

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Dr. Bray is interested in studying how the trillions of synapses of an adult brain are organized into an information-processing system. Which topic should they consider studying? neural impulses action potential endorphines neural networks

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Describe how programmed gene rearrangements are able to generate such incredible antibody diversity.

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28. Which of the following biological molecules form polymers? A) proteins, nucleic acids and carbohydrates B) nucleic acids, lipids and proteins C) carbohydrates, fats and proteins D) lipids, carbohydrates and nucleic acids E) steroids, fats and phospholipids

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In the NPR episode, Ann Tenbrunsel, Lamar Pierce, and Francesca Gino explain some of the reasons why Groves failed to act ethically despite his previously held/expressed beliefs and commitments. Which of the following is not a true explanation (according to the explanations given by psychologists in the episode) of Groves' wrongdoing? Group of answer choices: Groves was focused on the real people in front of him rather than abstract ethical consequences. Groves was fully aware that what he was doing was wrong in the moment, but chose to do the wrong thing anyways. The decision may have been framed in a way that made Groves unable to see the ethical dimension of his decision. People are frequently blind to or ignorant of the ethics of a situation before/when acting. Groves was using a business frame rather than an ethics frame in making his decisions.

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The 'standard cost at output' for materials or labor is the same as the flexible budget cost for materials or labor.

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1. Give an example, with brief justification, of each of the following. (a) A linear operator $L: \mathbb{R}^2 \to \mathbb{R}^2$ that has exactly one fixed point. (b) An isometry $f: \mathbb{R}^2 \to \mathbb{R}^2$ that is not a linear operator on $\mathbb{R}^2$. (c) A linear operator $L: \mathbb{R}^2 \to \mathbb{R}^2$ that is not an isometry.

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will be the final temperarure of the warer?

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Calculate the taxable income/tax loss and the current tax liability (if any) for the financial year ended 30th June 2023. Prepare a journal entry to recognise the current tax liability/tax loss. Background information The profit before tax, reported in the statement of comprehensive income of Burwood Ltd for the year ended 30 June amounted to: 10,680,000 2023 Subscription revenue Government award income Doubtful debts expense Depreciation (Equipment) Depreciation (Buildings) Maintenance expense Employee benefits expense Rent expense Entertainment expense 333,000 600,000 66,000 433,800 106,000 300,000 200,000 100,000 166,800 The draft statements of financial position of the company at 30 June 2023 and 2022 showed the following assets and liabilities: 2023 ($) Assets Cash 700,000 Inventory 1,501,000 Accounts receivable 4,338,000 Allowance for doubtful debts (347,000) Prepaid rent 186,000 Equipment 4,338,000 Accumulated depreciation - Equipment (2,169,000) Buildings 2,670,000 Accumulated depreciation - Buildings (1,068,000) Land 1,668,000 Goodwill (net) 667,000 Deferred tax asset ? 2022 ($) 767,000 1,368,000 4,138,000 (320,000) 173,000 4,338,000 (1,735,200) 2,670,000 (961,000) 1,668,000 667,000 189,888 Liabilities Accounts payable Provision for maintenance Provision for employee benefits Subscription received in advance Deferred tax liability 2,536,000 534,000 367,000 233,000 ? 2,269,000 400,000 267,000 166,000 0 Additional Information: Subscription revenue is tax assessable when it is received in cash Government award income is not tax assessable Doubtful debts are tax deductible when the company actually incurs bad debts/write off For accounting purpose, the equipment is depreciated using the annual straight line method at a rate of: For tax purpose, however, the equipment is depreciated using the annual straight line method at a rate of: Depreciation of buildings is not allowed as tax deductions and goodwill is not tax assessable Employee benefits are tax deductible when they are paid in cash to the employees Rent expense and maintenance expense are tax deductible when paid in cash Entertainment expense is not allowed as tax deduction 10% 12% 30% Required: Calculate the taxable income/tax loss and the current tax liability (if any) for the financial year ended 30 June 2023. Prepare a journal entry to recognise the current tax liability/tax loss. Calculate deferred tax asset and deferred tax liability balances as at 30 June 2023. Prepare the deferred tax journal entries for the year ended 30 June 2023. Note that you are NOT required to prepare journals to offset the deferred tax asset and deferred tax liability balances. Show your calculation using deferred tax worksheets by creating separate columns for: carrying amount, tax base, taxable temporary differences and deductible temporary differences Assume that by 1 December 2023 there was a change in tax rate to: With reference to AASB112 Income Taxes, discuss the accounting treatment of the deferred tax asset and deferred tax liability balances as at 1 December 2023 following a lower tax threshold for the 2023-2024 financial year. [Prepare the journal entries to record the effect of change in tax rate. 27.50%

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An alpha particle has a positive charge that is double the charge of a proton, and a mass of $6.64 \times 10^{-27}$ kg. At a particular instant, it is moving with a speed of $4.90 \times 10^6$ m/s through a magnetic field. At this instant, its velocity makes an angle of $57^\circ$ with the direction of the magnetic field at the particle's location. The magnitude of the field is 0.170 T. (a) What is the magnitude of the magnetic force (in N) on the particle? 1 1.16e-13 X How does the magnetic force depend on the charge, speed, magnetic field, and angle between the velocity and field? (b) What is the magnitude of the particle's acceleration (in m/s²) at this instant? m/s²

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(4 pts) If $\begin{aligned} A = \begin{bmatrix} 1 & -8 & 2x + y + z \\ x + y - z & -4 & 2 \\ -8 & x - 2y + z & 1 \end{bmatrix} \end{aligned}$ is a symmetric matrix, find the values of x, y, and z. $x =$ $y =$ $z =$ If $\begin{aligned} B = \begin{bmatrix} a & 2d + 1e + c & 5 \\ 7 & b & -2 \\ 3d - 4e + a & 2 & c \end{bmatrix} \end{aligned}$ is a skew-symmetric matrix, find the values of a, b, c, d, and e a = b = c = d = e =

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