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alyssa rozas

alyssa r.

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Taxable Income and Total Tax Liability are in thousands. Item Number of returns Taxable income Total tax liability Average tax rate* Under $15,000 29,393,677 $ 3,615,780 $ 368,588 10.19% Ranges of Adjusted Gross Income $15,000 to under $30,000 24,865,133 $159,527,527 $15,969,345 10.01% $30,000 to under $50,000 28,849,154 $ 633,527,116 $57,163,691 9.02% $50,000 to under $100,000 39,112, 731 $ 1,991,679,307 $230,323,584 11.56% $100,000 to under $200,000 25,984, 149 $ 2,897,108, 792 $ 419,325, 310 14.47% $200,000 or more 12,530,486 $ 6,269,207,959 $1,553,983,998 24.79% *The average tax rate is total tax liability divided by taxable income. Required: a. If the federal tax system was changed to a proportional tax rate structure with a tax rate of 17.10%, calculate the amount of tax liability for 2022 for all taxpayers. b. What is the amount and nature of difference from actual tax liability specified in the above table? If the federal tax system was changed to a proportional tax rate structure with a tax rate of 17.10%, calculate the amount of tax liability for 2022 for all taxpayers. Note: Consider intermediate computations and final answer in thousands of dollars, rounded to the nearest whole number. Amount of tax liability $ 2,044,247,968

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A certain life insurance policy costs a 25-year old male $325 a year, but will pay out $500,000 to a beneficiary if they die during that year. According to Social Security, the average 25-year old male has a 0.001963 chance of dying each year. (a) From the perspective of the insurance company, how much should they expect to make on each policy? (b) If they sell one policy, will they make that amount? Why or why not?

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Touches the Bility a radioactive nucleus above the belt of stability must undergo

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Question 5 Which of the following must be true for a paired samples t-test? Selected Answer: a. The differences must be normally distributed Answers: a. The differences must be normally distributed b. The population means of the two groups must be equal c. The sample sizes must be equal d. The population variances of the two groups must be equal

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A 100 ohm lossless line is terminated by unknown impedance. The distance of first voltage maximum from the load is 12 cm, and the distance between two consecutive minimums is 60 cm. The VSWR on the line is measured to be 3. Find the unknown impedance

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What is the return on the market portfolio (rM), when the risk-free rate (rRF) is 1.7% and the market is in equilibrium and if a stock has a beta of 1.0 and a required rate of return of 11.8%? Show your answer to the nearest .1% using whole numbers (e.g., enter 14.1% as 14.1 rather than .141).

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Problem 4 A late penalty of 15% will apply to new answers Intro Use the following information to answer the questions Assets Liabilities and Equity Cash 8.000 Accounts payable 18,000 Marketable securities 2,000 Notes payable 6,000 Accounts receivable 6,000 Current liabilities 24,000 Inventory 39,000 Long-term debt 95.000 Current assets 55,000 Total liabilities 119,000 Machines 34,000 Paid-in capital 20,000 Real estate 80,000 Retained earnings 30,000 Net fixed assets 114,000 Equity 50,000 Total assets 169,000 Total liab.&equity169,000 The company has 16,000 shares outstanding,each trading at $6.25 Line item Value Sales 81,000 Costs 66,420 Depreciation 2,000 EBIT 12,580 Interest 800 Taxable income 11,780 Taxes 3,887 Net income 7,893 Part1 Attempt 1/10 for 0.85 pts What is the debt-equity ratio (using book values)? 2+decimals Submit

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CB/M 1.00 0.50 0.050 0.0050 0.00050 PH aproximate PH exactly * difference

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Consider the definite integral $D = \int_0^\pi \sin(5x) \, dx$. Which of the following expressions represents the integral $D$ as a limit of Riemann sums? (There may be multiple correct answers; choose all of them to receive full credit). $\boxed{\quad} \lim_{n \to \infty} \sum_{i=0}^{n-1} \frac{\pi}{n} \sin\left(\frac{5\pi i}{n}\right)$ $\boxed{\quad} \lim_{n \to \infty} \sum_{i=1}^n \sin\left(\pi + \frac{5\pi i}{n}\right)$ $\boxed{\quad} \lim_{n \to \infty} \sum_{i=1}^n \frac{\pi}{n} \sin\left(-\frac{5\pi i}{n}\right)$ $\boxed{\quad} \lim_{n \to \infty} \sum_{i=1}^n \frac{\pi}{n} \sin\left(\frac{5\pi i}{n}\right)$

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A 480 kg car moving at 14.4 m/s hits from behind another car moving at 13.3 m/s in the same direction. If the second car has a mass of 570 kg and a new speed of 17.9 m/s, what is the velocity of the first car after the collision? Please work out and show the equation and the steps

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