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leah rodriguez

leah r.

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A desperate hiker has to think fast to help his friend who has fallen below him. Quickly, he ties a rope to a rock of mass $m_r = 393$ kg and makes his way over the ledge (see the figure). The coefficient of static friction between the rock and the ground is $\mu_s = 0.348$, and the mass of the hiker is $m_h = 71.7$ kg. Assume the rope is parallel to the ground and the point where the rope passes over the ledge is frictionless. What is the maximum mass $m_f$ of the friend that the rock can support without sliding?

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Trace the the path of light from the light source to the retina, mention all structures in the eye that light passes through

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ECO 204 In-Class Problem Set 10 1. My wife and I enjoy preparing nice meals on the weekends. We make two meals on Saturday and two meals on Sunday. We have two chores: cooking meals and cleaning up after. It takes my wife one hour to cook and half an hour to clean. It's the opposite for me: it takes me half an hour to cook the same meal and an hour to clean. A. Should we use a fair split? She makes 2 meals and cleans up on Saturday, I do the same on Sunday. How many hours will we each spend? B. Draw a plot of our PPFs (i.e., budget lines) with Meals on the vertical axis and label point A. C. My wife has an absolute advantage in cleaning while I have an absolute advantage in cooking. She suggests doing all the cleaning while I cook. That is, she will specialize in cleaning; I, cooking. Specialization occurs when I devote my physical and mental energy to the single task. How many hours will we each spend at our chores? D. Label point T on the plot of our PPFs. E. Draw expanded (dotted) PPFs through the point of specialization and point T. F. What must our indifference curves look like if we require 1 meal = 1 cleaning? 2. Draw two PPFs, one for You and a PPF for Your Neighbor from the following table. Place Apples on the vertical axis and Cherries on the horizontal. Assume the opportunity cost of production is constant (i.e., not diminishing) so that both PPFs are straight lines. You Apples Cherries 20 pounds 0 pounds 30 pounds 0 pounds Your Neighbor Apples Cherries 0 pounds 20 pounds 0 pounds 60 pounds A. What do constant (marginal) opportunity costs imply for your labor? B. Assume in autarky you consume 8 apples and your neighbor consumes 42 cherries. How many cherries do you consume? How many apples does your neighbor consume? Label these points A on the PPFs. C. Now label bundle T on your graph with 8 apples and 18 cherries. Is this combination feasible? Why or why not? D. Which food do you have an absolute advantage in producing? Your neighbor? E. If trade were allowed, which food should you specialize in producing? What rule are you following? To answer, calculate the opportunity costs of cherries for you and for your neighbor. F. Assume trade is allowed and with trade you still consume 8 apples and your neighbor still consumes 42 cherries. Will you be better off? Will your neighbor? Illustrate this benefit from trade. G. What is the price of apples that emerges with trade assuming it will be the average of your opportunity costs in terms of cherries (e.g., if apples cost 4 cherries for you and 2 cherries for your neighbor, the "price" of apples will be 3 cherries)?

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A B C D E F G H I J Name the entire cell division process pictured above.

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You have just been hired as a loan officer at a national bank. Your first assignment is to calculate the amount of the periodic payment (in $) required to amortize (pay off) the following loan being considered by the bank (use Table 12-2). (Round your answer to the nearest cent.) Loan Payment Payment Period every month Term of Nominal Present Value Loan (years) Rate (%) (Amount of Loan) $20,000

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Consider a random variable, z, that has a standardized normal distribution a. P(0 < z < 2.33) b. P(z > 1.96) c. P(1.28 < z ? 1.645) d. P(-2 ? z ? 3) e. P(z > -2.5) a. P(0 < z < 2.33) = (Round to four decimal places as needed.)

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C# Task: Work with an API that generates JSON data to display information on a web page. Build Specifications: Work with the Deck of Cards API, documented at https://deckofcardsapi.com/. Make a call to the API to generate a new deck. Capture the deck ID returned. Draw 5 cards from the deck and display their names and images inside a web page. Hints: Install a browser plugin to view JSON data such as: https://chrome.google.com/webstore/detail/json-formatter/bcjindcccaagfpapjjmafapmmgkkhgoa?hl=en. Extra Challenges: On the page that displays the cards, have a button to draw the next 5 cards from the same deck. You'll need to pass the ID along, either coded into the URL or as a hidden field. Add "Keep" functionality to the cards view. When the user clicks the draw again button, keep the cards they chose to keep and only draw to replace the others. (Checkboxes might be the easiest way to accomplish the keep.)

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Accuracy describes: a. the degree of conformity with true values. b. the degree of conformity with the previous values. c. the degree of conformity with blunders. d. the degree of conformity with true, previous or blunder values.

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Q1: The 1000 kg car travels over the hill as shown. When the car reaches at point P, it is traveling at 10 m/s and increasing its speed at 1 m/s². a. Draw free body diagram in nt reference axes system and show all forces and accelerations. b. Determine coefficient of kinetic friction between the wheel of the car and the road. c. Find the resultant acceleration vector in the form $\mathbf{a} = a_t \mathbf{u}_t + a_n \mathbf{u}_n$ and show it graphically (on a separate sketch) in nt reference axes system.

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Use the identities k = m(m+1), 2k = m(m+1)(2m +1), k^2 = m^2(m+1)^2 to evaluate the sum 100((k+101)^3 - 3k - 305) = 100 You do not need to simplify your final answer to a single number: for example, expressions like do not require further simplification. 4. Consider the sum n(n + 2) + (n +1)(n + 3) + (n + 2)(n + 4) +...+ 3n(3n + 2) (a) Write the sum in sigma notation. (b) Use the identities from question 3 to prove that for n ≥ 2. 5. Write the following complex numbers in Cartesian form. Simplify as much as possible. (a) (2 - 3i)(3 + 5i) (b) 1 + √2i * 3e^(7i/20) * 27 (c) 4e^(22ri/s) * (-√2 + 6i)/10 (d) (1 - i)^(26) 6. Find all complex solutions of the equation 8z^4 / 3 - i = 0. Write the roots in exponential form and use the principal value of their arguments.

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