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If we were told that a firm earns positive accounting profit and nothing else, what would we know is true about its economic profit? a) It is equal to its accounting profit. b) It cannot be determined without knowing the firm's implicit costs. c) It is negative because its accounting profit is probably not high enough to earn positive economic profit. d) It is positive because whenever accounting profit is positive, so is economic profit.

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Write the net ionic equation for the reaction that occurs, if any, when solutions of silver chlorate and sodium sulfide are combined. What are the reactants (with appropriate coefficients)? Group of answer choices Na+(aq) + Cl−(aq) Na+(aq) + ClO3−(aq) Ag2+(aq) + S2−(aq) 2Ag+(aq) + SO42−(aq) 2Ag+(aq) + S2−(aq)

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Compute the specified quantity. Your total payment on a 6 year loan, which charged 10% annual simple interest, amounted to $50,660. How much did you originally borrow (in dollars)? (Round your answer to the nearest cent.)

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Suppose that you share a ride to a client with another audit staff member. Your colleague proposes that you both submit mileage reimbursement requests for each day of the audit even though you share rides. Explain the six-step approach to resolving an ethical dilemma and apply it to this situation. Question content area bottom Part 1 Begin by identifying the steps in the six-step approach to resolving an ethical dilemma. Step 1. Step 2. Step 3. Step 4. Step 5. Step 6.

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On the following article Reviewing manuscripts reporting findings from Single-Case research design studies provide A brief description of the research question(s) and hypothesis b. The method, setting, and subjects, research design c. A summary of the results d. The conclusions as reported by the study author

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Mail Transport Agent (MTA) only speaks in which protocol? HTTP HTTPS FTP SMTP

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7. Let G be the set of all invertible 2x2 matrices in $M_2(\mathbb{R})$ \\ (That is, matrices with real entries). Show that G is a non-\\ abelian group.

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Note: You can earn partial credit on this problem. Problem 8. (6 points) A particular variable measured on the US population is approximately normally distributed with a mean of 120 and a standard deviation of 20. Consider the sampling distribution of the sample mean for samples of size 25. Note that $\frac{\sigma}{\sqrt{n}} = 4$ NOTE: Do not round during intermediate steps. If you round your answer, make sure you do so correctly and keep at least three decimal places. According to the empirical rule, in approximately 99.7 percent of samples the SAMPLE MEAN will be between the lower-bound of 108 and the upper-bound of

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the reactant that is completely consumed in a chemical reaction, thereby limiting the amount of product that can be formed. To determine the limiting reactant, we need to compare the amount of each reactant to the stoichiometry of the balanced chemical equation. First, let's write the balanced chemical equation for the reaction between P, H2O, and I2 to form HI: P + 4H2O + 2I2 -> 4HI + H3PO4 From the balanced equation, we can see that the stoichiometric ratio between P and HI is 1:4. This means that for every 1 mole of P, we can produce 4 moles of HI. To determine the limiting reactant, we need to convert the masses of P, H2O, and I2 to moles. We can use the molar masses of each substance to do this. The molar mass of P is 30.97 g/mol. The molar mass of H2O is 18.02 g/mol. The molar mass of I2 is 253.80 g/mol. To convert the masses to moles, we divide each mass by its respective molar mass: Number of moles of P = 197 g / 30.97 g/mol Number of moles of H2O = 402 g / 18.02 g/mol Number of moles of I2 = 2.07×103 g / 253.80 g/mol Now that we have the number of moles of each reactant, we can compare them to the stoichiometry of the balanced equation. Let's assume that the number of moles of P is x. Then, the number of moles of HI produced would be 4x. From the stoichiometry, we know that the number of moles of H2O is 4 times the number of moles of P, and the number of moles of I2 is 2 times the number of moles of P. So, the number of moles of H2O is 4x, and the number of moles of I2 is 2x. To determine the limiting reactant, we need to compare the number of moles of each reactant to the stoichiometry of the balanced equation. The limiting reactant is the reactant that produces the smallest amount of product. In this case, we need to find the reactant that produces the smallest number of moles of HI. To do this, we can compare the number of moles of HI produced by each reactant. Number of moles of HI produced by P = 4x Number of moles of HI produced by H2O = 4(4x) = 16x Number of moles of HI produced by I2 = 2(4x) = 8x From the above calculations, we can see that the number of moles of HI produced by P is 4x, the number of moles of HI produced by H2O is 16x, and the number of moles of HI produced by I2 is 8x. Since we want to find the limiting reactant, we need to find the reactant that produces the smallest number of moles of HI. Therefore, we need to find the value of x that minimizes the number of moles of HI produced. To do this, we can set up the following inequality: 4x ≤ 8x ≤ 16x Simplifying the inequality, we get: 4x ≤ 8x ≤ 16x Dividing all terms by x, we get: 4 ≤ 8 ≤ 16 From this inequality, we can see that the smallest value of x that satisfies the inequality is x = 4. Therefore, the limiting reactant is P, and the number of moles of HI produced by P is 4x = 4(4) = 16 moles. To calculate the maximum mass of HI that can be produced, we can use the molar mass of HI, which is 127.91 g/mol. The maximum mass of HI that can be produced is given by: Mass of HI = Number of moles of HI × Molar mass of HI Mass of HI = 16 moles × 127.91 g/mol Now, we can calculate the maximum mass of HI.

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The number of species of coastal dune plants in Australia decreases as the latitude, in °S, increases. There are 34 species at 11°S and 26 species at 44°S. (a) Find a formula for the number, $N$, of species of coastal dune plants in Australia as a linear function of the latitude, $l$, in °S. (b) Give units for and interpret the slope and the vertical intercept of this function. (c) Graph this function between $l = 11°S$ and $l =$ 44°S. (Australia lies entirely within these latitudes.)

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