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kevin edwards

kevin e.

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Consumer and Producer Surplus - End of Chapter Problem On Thursday nights, a local restaurant has a pasta special. Ari likes the restaurant's pasta, and his willingness to pay for each serving is shown in the accompanying table. a. If the price of a serving of pasta is $4, how many servings will Ari buy? How much consumer surplus does he receive? Quantity of pasta (servings) Willingness to pay for pasta (per additional serving) 1 $10 2 8 3 6 4 4 5 2 6 0 Pasta bought: servings Consumer surplus: $ b. The following week, Ari is back at the restaurant, but now the price of a serving of pasta is $6. By how much does his consumer surplus decrease compared to the previous week? Decrease in consumer surplus: $ c. One week later, he goes to the restaurant again and discovers that they have changed their menu. Instead of paying per dish, customers now pay $25 for an "all-you-can-eat" pasta buffet. How much pasta will Ari eat, and how much consumer surplus does he receive now? Pasta consumed: servings Consumer surplus: $ d. Suppose you own the restaurant, and Ari is a typical customer. What is the highest price you can charge for the "all-you-can- eat" special and still attract customers? Maximum price: $

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At some temperature, K = 343 for the gas phase reactionH2 + F2 = 2HFWhat is the concentration of HF in an equilibrium mixture established by adding 3.96 mol each of H2 and F2 to a 1.00 L container at this temperature?[HF] =MXWhat would be the equilibrium concentration of HF if 5.01 mol HF were removed from the above equilibrium mixture?HF=M

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the characteristics behavior is the result of the dynamic interaction between behavior personal factors & environmental/ situational influences

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How are proteins made? A the ribosome reads the DNA and builds the protein B an mRNA copy of the gene is made, and the mRNA is used by the ribosome to build the protein C genes make proteins D once a protein is built by the ribosome, it still has to fold with the help of molecular chaperones to be function E a and d F b and d

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A software developer can increase the security and efficiency of a software product simultaneously. a. true b. false

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4. A container of glass of volume V1=400cm3 is connected to another one of V2=200cm3 by a pipe of negligible volume and with a valve initially open. Both contain oxygen and have equal temperature and pressure: 0°C and 100 atm. The bigger container is introduced in a bath of steam (water vapor) at 100°C and the other container is introduced in a bath of melting ice. a) What is the final pressure? b) What is the number of oxygen moles in each container? Sol: a) 121.7 atm , b) n1´=1.59, n2´= 1.09

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Question 4 2 pts A single pair of rabbits (male and female) is born at the beginning of a year. Assume the following conditions: (1) Rabbit pairs are not fertile during their first two month of life but thereafter give birth to two new male/female pairs at the end of every month. (2) No rabbits die. Let $r_n$ = the number of pairs of rabbits alive at the end of month n, for each integer $n \ge 1$, and let $r_0 =$ 1. How many rabbits will there be at the end of the sixth month? Hint: use recurrence relation formula for $r_0, r_1, r_2,...$

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1. Write the Hantzsch-Widman name for each structure: ?S ?NH ?N ?O ?O ?NH ?N ?S S N N S PH PH N O S N N N

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As you know from chapter 9: systole has 2 phases: Isometric contraction or Isovolumic contraction (IC) and Ejection (E). My first question: how will change blood volume and pressure in Left ventricle during IC and E? Diastole has 4 phases: Isometric or Isovolumic relaxation (IR), Slow inflow (SI), Rapid Inflow (RI) and Atrial systole (AS)" Second question: Please, explain how will change blood volume and pressure in LV during 4 phases of diastole?

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What is the output of the following C++ code? int num = 1; while (num * num < 30) { cout << num << " "; num = num + 1; } cout << endl;

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