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kelsey gordon

kelsey g.

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Let’s consider the following experiments (based on a true project performed in Vermont in 1990’s, which aimed to study the social interaction and group selection). We have two species of insects, A and B, who can live together but compete for resources. At the beginning of the experiment, we prepare 50 plastic jars, and put 100 individuals of A and 100 of B together in each jar. We give them food, water, and everything, and let them grow and reproduce. After one generation, both A and B have babies in each jar. We check all 50 jars, and select 5 jars, in which the numbers of A’s offspring are the highest among all 50. (Note: we do NOT care about the number of B’s babies in those jars. We only count A’s babies, and select the top 5). We then collect the babies of both A and B in these 5 jars. Next, we randomly pick 5000 A’s babies and 5000 B’s from the collection of those top 5 jars (Note, in each jar, there are tens of thousands of A’s and B’s, but we only keep 5000 A’s and 5000 B’s babies, and discard the rest). We then randomly divide these 5000 A’s and 5000 B’s babies into 50 jars. This way, we will have 100 A’s offspring and 100 B’s offspring in each jar. We give them food, water, and everything, and let the babies grow and reproduce. Then, we pick the top 5 jars, in which A has the most offspring. Again, we don’t care about the reproduction of B; we only count the number of A’s babies. And again, we get 5000 A’s babies and 5000 B’s (third generation) from these top 5 jars. And again, we evenly divide them into 50 jars, and start the fourth generation, and each jar again has 100 A’s and 100 B’s. This repeats. In the real project, they let both species go for 16 generations. After 16 generations, obviously, we would have selected the individuals of species A, which can reproduce very well with the presence of Species B. Let’s say, at beginning of the project, each A reproduces 30 babies on average (I made up the number). After 16 generations of selection, each A can reproduce 80 babies on average. Now, we put 100 selected individuals of Species A (each of them can reproduce 80 babies on average) with 100 individuals of Species B that are newly caught from the field. I.e., these Bs and their ancestors did not grow in our jars, but in nature. Question: what is your prediction on the reproductive success of Species A? Would it stay at 80 babies each adult, or would it go higher or lower? (4 pts), and what are your reasons? (6 pts).

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Government Auditing Standards (GAGAS) are issued by the _____. GAO. OMB. AICPA. GASB.

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Question 1 Claims are only expressed using declarative sentences. True False

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When translating secreted or membrane proteins, ribosomes are directed to the ER membrane by a specific characteristic of the ribosome itself, which distinguishes free ribosomes from bound ribosomes. a signal-recognition particle that brings ribosomes to a receptor protein in the ER membrane. the protein importin which helps protein import into the ER. a signal sequence in the mRNA that precedes the start codon of the message.

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a car in stop and go traffic starts at rest. moves 20m in 8s then comes to a rest again. what distance does the car cover ij the first 4 seconds.

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Thehelgh, h A new school is to be built at \( (9,-1) \). The new Voronoi diagram is shown below. when thatha (d) Wine (a) 1 W (d) Find the equations of the two new lines created on the diagram with the introduction of point \( E \). (e) Find the area of the cell which contains point \( B \).

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Sketch the graph of each equation. \[ y=|2-x| \] Chapter Reference Tools: Absolute Eraser Your action: \( \rightarrow \) Please select tool.

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After reading the scenario, respond to A, B, and C below. A. Referencing the scenario, describe the enumerated power in Article 1 of the Constitution that gives Congress the authority to regulate a business like the one above. B. Explain how the two-chamber structure of the legislative affects the ability of Congress to exercise the power described in part A. C. If Congress decides to regulate how social media companies gather and use data of their users, explain how these companies could use potential processes to ensure that the new regulation does not negatively affect them.

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2. Construct the diagram for the energy splitting of the n=3 levels in the presence of the magnetic filed in strong and weak field limits. Indicate degeneracies of all levels and show how the level splits when subsequent approximations are applied. Label the quantum numbers for each state.

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Consider a rectangular h × w board with all cells initially white. You are to process several queries of the following types: "x a b" - color the white cell (a, b) (0-based coordinates, the first one is a row index, and the second one is a column index) black; "> a b" - find the leftmost white cell to the right of the white cell (a, b); "< a b" - find the rightmost white cell to the left of the white cell (a, b); "v a b" - the same, but the search should be done downwards; "^ a b" - the same, but the search should be done upwards; For each query, except the ones of the first type, find the answer. Example For h = 3, w = 5, and queries = ["v 1 2", "x 2 2", "v 1 2", "> 2 1", "x 2 3", "> 2 1", "< 2 0"], the output should be solution(h, w, queries) = [[2, 2], [-1, -1], [2, 3], [2, 4], [-1, -1]]. Check out the image above to see the state of the board after each query of the first type: Input/Output [execution time limit] 3 seconds (java) [memory limit] 1 GB [input] integer h A positive integer. Guaranteed constraints: 1 ≤ h ≤ 500. [input] integer w A positive integer. Guaranteed constraints: 1 ≤ w ≤ 500. [input] array.string queries Queries in the above-described format. Guaranteed constraints: 5 ≤ queries.length ≤ 104. [output] array.array.integer For each query except the ones of the first type, store the answer's coordinates in the array. If the desired cell doesn't exist, store [-1, -1] instead. The answers should be stored in the same order as the queries.

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