Numerade

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In a bargain purchase option situation, the difference between the fair value of the identifiable net assets acquired and the consideration given is recorded as a in the year of the acquisition.

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Problem 4. Consider the following sampling distributions of two point estimators, $\hat{\theta}_1$ and $\hat{\theta}_2$, of a target parameter $\theta$. (a) Is $\hat{\theta}_1$ biased for $\theta$? Is $\hat{\theta}_2$ biased for $\theta$? Explain. (b) Which of the two estimators has the larger standard error? Explain. (c) If you could only take one sample from your population and compute one sample statistic, either $\hat{\theta}_1$ or $\hat{\theta}_2$, which would you choose? Explain.

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Please explain in detail two of the Tasks of the Global Market Opportunity Assessment (G M O A).

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Enter your answer in the provided box. How long (in hours) will it take to charge a Telsa S using a 120.0 V/40 A plug? Assume the battery has a capacity of 70.0 kWh and that the charging efficiency is 89.0%. Report your answer to the nearest hour. h

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(25 points) Spacetime metric outside a spherical body of mass $\mu$ and charge electricity $q$ is expressed by the Reissner-Nordstrom solution as follows $ds^2 = c^2 F(r) dt^2 - \frac{dr^2}{F(r)} - r^2 (d\theta^2 + \sin^2 \theta d\phi^2)$, (1) where $c$ is the speed of light, and $F(r) = 1 - \frac{2\mu}{r} + \frac{q^2}{r^2}$. (2) i) Determine whether the Reissner-Nordstrom spacetime above is static or stationary. Explain your answer! ii) Get the ratio between the frequencies of the electromagnetic waves received by the receiver $\nu_R$ with respect to the emitter frequency $\nu_E$, if the emitter and receiver are located at a fixed spatial position, and the emitter radial distance $r_E$ is smaller than receiver radial distance $r_R$ in the coordinates used. It can be assumed receiver and the emitter at the same angular and positions. $\theta$ and $\phi$

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Current Attempt in Progress On May 15, Windsor Clothiers borrowed some money on a 4-month note to provide cash during the slow season of the year. The interest rate on the note was 8%. At the time the note was due, the amount of interest owed was $420. (a) Your Answer Correct Answer Your answer is correct. Determine the amount borrowed by Windsor. (Round intermediate calculations to 6 decimal places, e.g. 1.251241 and final answer to 0 decimal places, e.g. 125.) Amount borrowed by Windsor $ 15750 eTextbook and Media Solution List of Accounts (b) Your answer is incorrect. Assume the amount borrowed was $15,600. What was the interest rate if the amount of interest owed was $572? (Round intermediate calculations to 6 decimal places, e.g. 1.251241 and final answer to 0 decimal places, e.g. 152.) Interest Rate 3.666667 % eTextbook and Media List of Accounts Save for Later Attempts: 3 of 3 used Attempts: 1 of 3 used Submit Answer

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Which of the following statements is TRUE? - The mean is not likely to be affected by extreme scores. - The median is not likely to be affected by extreme scores. - The median should be used when the data are categorical in nature (mode). - The mode is the most precise measure of central tendency. 2. The deviation... - May be regarded as the center of gravity of a distribution. - Is the middlemost point in a distribution. - Indicates the direction and distance of any raw score from the mean. - Indicates the direction and distance of any raw score from the median. 3. Measures of central tendency, such as the mean, are examples of... - Inferential statistics. - Raw data. - Descriptive statistics. - None.

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In the Keynesian Cross model an increase in government spending leads to an increase in income that is a multiple of the increase in spending. Explain why. Why is the increase in equilibrium income following a change in G less than what the Keynesian Cross model predicts in the full IS-LM model? (Hint for this last part: what is the horizontal shift in IS following a change in G?)

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Differentiate Global North and Global South, list three differences and similarities.

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Use the sample information $ \bar{x} = 40, \sigma = 4, n = 20 $ to calculate the following confidence intervals for $ \mu $ assuming the sample is from a normal population. (a) 90 percent confidence. (Round your answers to 4 decimal places.) Answer is complete and correct. The 90\% confidence interval is from 38.5287 to 41.4713 (b) 95 percent confidence. (Round your answers to 4 decimal places.) The 95\% confidence interval is from to

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charles b.