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Question 7 3 pts A situation in which a day care provider thinks that parents want better food, when in fact parents are more concerned about their children's security is an example of which SERVQUAL gap? O gap 1 O gap 5 O gap 3 O gap 2 O gap 4

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State the domain of the function $z = ln(5x - 2y + 1)$.\\ $\{(x, y)| x + y \ge 0\}$\nAll Real Numbers\n$\{(x, y)| y \le \frac{5}{2}x + \frac{1}{2}\}$\n$\{(x, y)| y < \frac{5}{2}x + \frac{1}{2}\}$\nNone of These Are Correct\n$\{(x, y)| x + y > 0\}$

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The velocity can't take negative values, because it's the the absolute value of speed. Select one: O True O False

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Potato farming, like farming of most agricultural products, is highly competitive. Price is determined by demand and supply. Based on U.S. Department of Agriculture statistics, U.S. demand for potatoes is estimated to be Q_(D) = 584 - 20P, where P is the farmer's wholesale price and Q_(D) is consumption of potatoes per capita. One farm i has the following cost function of producing potatoes: C(Q_(i)) = 12 + 7Q_(i) + 3Q_(i)^(2), where Q_(i) is this farm's output level. Assume that farms determine the output level to maximize their own profits and there are n identical potato farms in this market. You notice that under the pandemic, the market price is $25/unit for potatoes. Q1.1. Compute the short-run output level per farm, Q_(i), in this market. Q1.2. Compute the short-run profit per farm in this market. Q1.3. Compute the short-run farm numbers, n, in this market. As you have learned in class, this market will reach an equilibrium in the long run. Assume the cost function per farm remains the same. Q1.4. Compute the long-run output level per farm, Q_(i), in this market. Q1.5. Compute the long-run market price, P, in this market. Q1.6. Compute the long-run farm numbers, n, in this market. Q1.7. After the pandemic, assume the market will gradually shift to the long-run equilibrium. Use a demand-supply curve diagram to explain the changes of farms, market price, and quantity supplied of this shift. 2. Firms A and B make up a cartel that monopolizes the market for a scarce natural resource. The firms' marginal costs are MC_(A) = 6 + 2Q_(A) and MC_(B) = 18 + Q_(B), respectively. They seek to maximize the total profit. The firms have decided to limit their total output to Q = 18. Q2.1. What outputs should the firms produce to achieve this level of output at minimum total cost? Q2.2. What is each firm's marginal cost when they limit the total output to Q = 18? The market demand curve is P = 86 - Q, where Q is the total output of the cartel. Q2.3. Find Firm A and B's output levels, respectively. (Hint: At the optimum, MR = MC_(A) = MC_(B).) Q2.4. Find the cartel's optimal price.

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Macmillan Learning Opportunity costs are a large factor in individual decision-making. Please sort the statements according to whether or not they have an opportunity cost. Has an opportunity cost Reading your favorite book. Working an 8 hour shift. Cooking dinner. Eating out. Does not have an opportunity cost Answer Bank Having a "lazy afternoon." Catching up with an old friend.

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1. If $\int \frac{\cos^2 x}{\sin^2 x} dx = A \cot x + B \cot^2 x + k$, then $A + B$ equals

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4) A psychologist claims that more than 2 percent of the population suffers from extreme shyness. Use p, the true percentage of the population that suffers from extreme shyness. A) Ho: p > 2% H1: p ? 2% B) H0: p < 2% H1: p ? 2% C) Ho: p = 2% H1: p < 2% D) Ho: p = 2% H1: p > 2% 5) The manufacturer of a refrigerator system for beer kegs produces refrigerators that are supposed to maintain a true mean temperature, u, of 44°F. The owner of the brewery disagrees with the refrigerator manufacturer, and claims he can prove that the true mean temperature is incorrect. A) H0: ? ? 44° H1: ? > 44° B) H0: ? > 44° H1: ? < 44° C) H0: ? ? 44° H1: ? = 44° D) H0: ? = 44° H1: ? ? 44° 6) A cereal company claims that the mean weight of the cereal in its packets is at least 14 oz. A) H0: ? > 14 H1: ? ? 14 B) H0: ? = 14 H1: ? > 14 C) H0: ? = 14 H1: ? < 14 D) H0: ? < 14 H1: ? ? 14

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and Mastering x Do Homework - Assignme x Create new possibilities w x Train dent/PlayerHomework.aspx?homeworkId=662292746&questionid=1&flushed=false&cid=7636374 4 Question 1, 6.1.3 $x^2 - 1$ Find the domain of the function $f(x) = \frac{x^2 - 1}{x^2 - 9}$. Select the correct choice below and, if necessary, fill in the answer box(es) to complete your choice. A. The domain is \{x | x \ge , x \ne \}. (Simplify your answer. Use a comma to separate answers as needed.) B. The domain is \{x | x \ne \}. (Simplify your answer. Use a comma to separate answers as needed.) C. The domain is \{x | x \le , x \ne \}. (Simplify your answer. Use a comma to separate answers as needed.) D. The domain is \{x | (Simplify your answer. Type an inequality. Use a comma to separate answers as needed.) E. The domain is the set of all real numbers. in example Get more help -

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Calculate the curvature function for r(t) = ($t^{-2}$, 3, 9t). (Use symbolic notation and fractions where needed.) $\kappa(t) = \frac{54t^5}{(81 + 4t^6)^{\frac{3}{2}}}$

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Given an RLC circuit with the inductor and capacitor having a combined internal resistance of 100 ohms. If the values of the inductor and capacitor remain constant, but the internal resistance is doubled, how is the resonance frequency affected? Doubles Halves Goes to zero. Stays the same. Question 4 (5 points) Saved For an inductor, which peaks first? Current first Voltage first Voltage and current at the same time.

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