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問題的種類

英文 高中

求解31題! 謝謝

免识」及 健身 及重量 已估 伟 Audience members looked up to see a twelve-year-old African boy on the stage. Introducing as Richard, he went on to share a wonderful story of courage and creativity. Ever since the age of nine, Richard had been a cowherd, guarding the cattle on his father's farm. Living on the edge of a national park in rural Kenya as they did, however, made this a difficult and dangerous task. The park wasn't completely fenced in, and animals like zebras would sometimes wander out into nearby farmlands to graze*. Unfortunately, hungry lions would often follow. Waking up one morning to find that a lion had killed his father's only bull, Richard became determined to find a solution. He experimented with fire and scarecrows during his nightly watches, but neither proved successful. Then, one night, he discovered that walking around with a flashlight did keep the frightening beasts away. He then thus realized that what he really needed was lights that could keep flashing on and off. Luckily, little Richard was no stranger to technology; he had often been scolded* for taking his mother's radio apart. By connecting LED bulbs, a box with ordinary light switches, and an old car battery powered by a solar panel*, he invented what would later become known as “Lion Lights." Soon, this simple but highly effective tool is used all over Kenya to safely and peacefully drive off not just lions, but also leopards and other beasts. Certainly, the TED crowd must have thought it was a bright idea. At the end of his speech, everyone was on their feet cheering. 註:graz 吃草 scold 責備 solar panel 太陽能板 31. What is the main purpose of this passage? gu bains (A) To show how dangerous it is to live in Kenya. (B) To teach people how to survive and live well in Kenya. (C) To introduce a brave boy from Kenya and his invention. (D) To explain why other animals are killed by lions in Kenya. 32.Based on this passage, what is NOT a part of “Lion Lights”? () A radio. 以 CCB nonel

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數學與統計 大學

第二題的d的積分範圍要怎麼設

6 Kx, lo, 14) 1. (10 points) How many even numbers can be formed from the digits 9, 1,4,5,6, and 9 if each digit can be used only once? 2. (50 points) Let X and Y denote the lengths of life, in years, of two components A and B, respectively, ş! x2 in an electronic system. If the joint density function of these variables is 64 0<x<1-ycl EX,Y) Rx hy 0 < x <1.0<x<1-x: f(x, y) = elsewe jey.301-4)*84f CX74 3 Rxdy * 了 1' Jay You Determine the value k; FED ECX) = 86 x 6xci->)dy cy) 3(1-2) ² (b) Find the marginal distributions, expected values, variances, and covariance of X and Y; dy= 1 (C) Determine whether X and Y are dependent or independent; X(d) Find the probability that the length of life of component A is less than that of component B; X(e) Find the probability that the length of life of component A is greater than one year, given the ar length of life of component B is equal to two year. xcy 1313. (10 points) The probability that a flight departs on time is 0.3; the probability that it arrives on time is 0.3; and the probability that it departs and arrives on time is 0.1. Find the probability that it arrives on time, given that it did not depart on time. ex oin 4. (20 points) The waiting time, in hours, between successive speeders spotted by a radar unit is a continuous random variable with cumulative distribution -8x76 / le = 1- e 11-e dx x ZO; dv=e 0, f(x) = f'(X) = x < 0. 8 e V= 1 84 (a) Find the probability of waiting less than 10 minutes between successive speeders; hind the wyerane waiting time between successiye speeders spotted by a radar unit. 013-0il u=X -8X -81 -8% ge

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英文 高中

求解

CUM Ve and reassembled submerged. Therelvic, up and 180 meters farther back from the water. In the end, th drowned. Better still, Egypt was spared the loss of these precio 3. (B) spent 4. (B) Cost 5. (B) to ma wila ※完二篇 When speaking of cultural heritage, what do you think of? Some might think a cultural site is only something from the past and should be gotten rid of when possible. In fact, these sites give us precious 1. into life in the past. Of course it is necessary that development 2. place. this doesn't have to come at the cost of clearing out ancient treasures that can never be replaced. Take Kaohsiung . This port city in southern Taiwan once faced such a problem and had to figure out a priceless old structure could be preserved. In the early 2000s, Kaohsiung was a new underground metro and railway system because of serious traffic congestion. The only problem was that the decades-old Kaohsiung Railway Station had to be destroyed so as to 7. the new underground system. local residents had great affection for this old station, the authorities had to act quickly to save it. After numerous meetings and discussions, experts suggested that the whole structure 9. moved. In the end, it 17 days to move the building to its new location. As a result, both the station and many of the locals' fond memories were successfully preserved. 全新試題 6. (C) Ho (B) Suddenly (B) conclude (C)re 8. (C) 1. (A) paid (AD2. (A) To cost (A) 3. 13. (A) of making (D)4. 14. (A) Fortunately DB) 5. (A) spare (A) 6. (A) In order to (B) 7. (A) mission (D) 8. (A) how A B 19. (A) situated AB ) 10. (A) from (B) In addition to (B) abundance (C) 10. (C) (B) whether (B) situating (B) with (C) (D) missions ( (C) conclusions (C) take ) 1. (A) glimpses ) 2. (A) takes ) 3. (A) Therefore ) 4. (A) as example (B) campaigns (B) took (B) However (B) like example (D) taking (D) Instead (D) an example ( (C) Besides (C) for example

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數學 高中

根本看不懂啦\( ̄▽ ̄;)/

Your report should follow these guidelines, although you may choose how you present it: How to Write a Mathematics Report In writing your report, remember that you are writing up a mathematical story and so, like all good stories, it will need a beginning, a middle and an end. More formally, the main components of this writing style are: Introduction, Formulating the Problem, Solving the problem, Discussion of Results, and Conclusion. We will now consider some of the detail in each of these aspects. Introduction This is the beginning of the story. Give a brief explanation of what the problem is about what the goals of the report are and what will be presented. Assume that your reader does not know what the problem is about or how to solve it. Formulating the problem Translate the situation into a maths problem. Explain how you will begin to solve the problem and break it into simpler stages. Discuss any assumptions made. What quantities are variables and which values are fixed? You may use sub-headings if they assist you. Solving the Problem Show any calculations and mathematical reasoning that you use. (Assume that your reader does not know much maths). Do not show the same types of calculations repetitively. Just give one or two examples of a calculation and then put the rest of the results in a table. Use diagrams or graphs if they assist you. Make general remarks about what you observe in your calculation results and, possibly, why. You may want to criticise your work and go on to improve it in the next section. Explain what you will do next and why. Discussion of Results - Evaluate and Verify Summarise your results if necessary and refer to your mathematical reasoning. Justify procedures used. Interpret your results. First, are they reasonable or does something not look right and need further investigation or checking? Is there a decision to be made? Here is where you should present the decision-making process. Evaluate the strengths and limitations of your solutions. Conclusion Summarise your findings. Refer to the problem outlined in the introduction. Make sure that you answer the question that was asked. Make recommendations. No new material should be presented here.

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