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claudia holt

claudia h.

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An effective campaign that convinced American consumers to buy domestic instead of imported goods will likely cause a(n):

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Based on the mathematical principal of The law of Large numbers, if a coin is flipped 100 times as compared to a coin flipped 1 million times, what should be the expected resulting outcome as the number of coin flips increases in terms of heads or tails? Group of answer choices The closer the expected result will be 60% heads, 40% tales The closer the expected result will be 80% tales, 20% heads The probable result will be infinitely higher the actual result The closer the expected result will be 50% heads, 50% tales

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Prove that for every n ∈ Z,ifn2 is odd, then n is odd.

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Problem Set 4 1. In this problem we will re-visit a problem from Homework 3, this time with the use of rear clock ahead. Alice sees two photons launched simultaneously in her frame as she rides on a train. The train has 3 clocks mounted on the front, exact middle, and back of the train. These clocks are synchronized in Alice's frame. The train is 10 light-seconds wide according to Alice. When Alice's clocks read 10s, one photon is launched from the back of the train and one photon is launched from the middle of the train. Bob watches from the ground and sees Alice and the train moving at a speed of $\frac{1}{2}c$ to the right. Alice's Frame: 10 back 7.5 front 10 10 B $\frac{1}{2}c$ 5 ls 5 ls 10 ls (a) When the left clock reads 10s and the left photon is emitted, what do the middle and right clocks read according to Bob? (b) When the middle clock reads 10s and the middle photon is emitted, what do the left and right clocks read according to Bob? (c) What does the right clock read when the middle photon reaches the right wall? What does the right clock read when the left photon reaches the right wall? Is your answer accurate in Alice's frame? Bob's frame? Both? (d) Which photon does Bob see reach the right wall first?

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Let T: ℝ2 -> ℝ2 be a counterclockwise rotation of 30\deg , then projected onto the y axis, and lastly an expansion of 3 in the y-direction. Find the matrix A of T.

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What is the magnitude of the free-fall acceleration of a ball (mass m) due to the Earth's gravity at an altitude of 2.19R above ground, where R is the radius of the Earth? (Ignore the rotation of the Earth.) \text{m/s}^2

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Which of the following statements is true regarding a single-member district electoral system? ? Any candidate who receives at least 5 percent of the popular vote in the district automatically qualifies for a runoff. ? The candidate with more votes than any opponent wins the election in the district. ? A candidate must receive more than 50 percent of the votes in the district to win the election. ? Only two candidates may qualify to run in the election.

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6. At the zoo, the ratio of king penguins to emperor penguins is 2:3. In all, there are 45 king and emperor penguins combined. How many emperor penguins are at the zoo? Explain how to solve this problem in two ways, in both cases by reasoning about multiplication and division with quantities. Support your reasoning with math drawings. a. First way b. Second way

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x=2y=3 A construction company is planning to purchase a 3D software.The company has two alternatives.These alternatives are direct procurement.Expenditures and incomes related to alternatives are given below table. Service Year A Company B Company Procurement 0 -40.000 -55.000 0 1 8.000+X*100 10.000+X*100 5.000+ X*100 2 10.000+X*100 10.000+X*100 15.000+X*100 3 20.000+X*100 15.000+X*100 8.000+ X*100 4 15.000 25.000 25.000+X*100 5 10.000+X*100 5.000+X*100 0 6 20.000 20.000 5.000+ X*100 7 10.000+X*100 20.000+X*100 0 a.Please compare first two alternatives (A company and B company according to the payback period analysis and determine the optimum alternative. b. Please compare the optimum alternative found in the first question with service procurement alternative with present value method. Single-Payment Compound-Amount Factor Single-Payment Present Uniform Series Compound Worth Factor Amount Sinking Fund Factor Uniform-Series Uniform Gradient Series Factor Capital Recovery Factor Uniform Gradient Series Factor Present Worth Factor Uniform Gradient Series for Feature Factor =GF/Gi,n r=1+C-1 r=1+m-1

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Match the hormones with their characteristics. Connect each hormone on the left-hand side with their associated characteristic on the right-hand side. Hormone Luteinizing hormone (LH) Characteristic Acts on Leydig cells to produce testosterone Follicle-stimulating hormone (FSH) Acts on Sertoli cells to produce sperm Inhibin Testosterone Produced by Sertoli cells, inhibits FSH secretion by anterior pituitary Produced by hypothalamus, stimulates secretion of FSH and LH Gonadotropin-releasing hormone (GnRH) Produced by Leydig cells

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