Adv. Physics – Unit 1 Homework Linear Motion (Ch. 2 & 3) Essential Questions: 1) How would you describe constant and accelerated motions? 2) How is motion represented graphically and analytically? 3) How does an x vs. t graph differ between constant and accelerated motions? P. 52-53 #46‚ 48‚ 50‚ 53 P. 80-83 #58‚ 59‚ 87‚ 89‚ 98‚ 106 If I don’t give the answer‚ you will have to determine it yourself. SHOW YOUR WORK! P. 52 50) 1.5x1011 m 53) 1.8 min P. 80 87) a. 75 m b. 150
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Level D Unit 1 Completing the Sentence 1. opinionated 2. admonish 3. spurious 4. diffused 5. circumspect 6. breach 7. debris 8. salvage 9. deadlock 10. brigand 11. muddle 12. commandeered 13. spasmodic 14. efface 15. predispose 16. MISSING 17. unbridled 18. relinquished 19. perennials 20. dilemma Synonyms & Antonyms 1. commandeer 2. diffuse 3. predispose 4. effaced 5. unbridled 6. cumbersome 7. brigands 8. deadlock 9. salvage 10. spasmodic 11. dilemma 12. MISSING 13. muddle 14. breach 15. debris
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1. | Explain 3 uses of pencil besides writing | 3. | Tell us about 3 interesting fact about yourself | 4. | Tell us how to make your favorite meal | 5. | Tell us about the hardest thing you ever done | 6. | If you were an animal what would you be? | 7. | A job I’d love to have | 8. | What has been the best day in your life? | 9. | Where do you see yourself in five years | 10. | How to become a millionaire? | 11. | My most unforgettable moment during my school.. | 12. | My favorite
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Random number tables have been used in statistics for tasks such as selected random samples. This was much more effective than manually selecting the random samples (with dice‚ cards‚ etc.). Nowadays‚ tables of random numbers have been replaced by computational random number generators. Tables of random numbers have the desired properties no matter how chosen from the table: by row‚ column‚ diagonal or irregularly. The first such table was published by a student of Karl Pearson’s in 1927‚ and
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FHMM1014 Mathematics I Chapter 1 Number and Set FHMM1014 Mathematics I 1 Content 1.1 Real Numbers System. 1.2 Indices and Logarithm 1.3 Complex Numbers 1.4 Set FHMM1014 Mathematics I 2 1.1 Real Numbers FHMM1014 Mathematics I 3 Real Numbers • Let’s review the types of numbers that make up the real number system. FHMM1014 Mathematics I 4 Real Numbers i). Natural numbers (also called positive integers). N = {1‚ 2‚ 3‚…..} ii). Integers. Natural numbers‚ their negatives and zero. Z = {……
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computing large Fibonacci numbers Daisuke Takahashi Department of Information and Computer Sciences‚ Saitama University‚ 255 Shimo-Okubo‚ Urawa-shi‚ Saitama 338-8570‚ Japan Received 13 March 2000; received in revised form 19 June 2000 Communicated by K. Iwama Abstract We present a fast algorithm for computing large Fibonacci numbers. It is known that the product of Lucas numbers algorithm uses the fewest bit operations to compute the Fibonacci number Fn . We show that the number of bit operations in
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The Differences Between Chinese and English Number 汪洋澎 （11级英语A班 03号） Abstract: Because of the differences in the national psychology‚ religious belief and language habits between east and west‚Expressed by the Numbers in Chinese and English cultural connotation and the extension also exist differences‚ so in the process of the translation should fully consider the popularity and the nationality of itself ‚ and reflected it in the translation faithfully.In the old traditions‚ digital had not only
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Math SL Investigation Type 2 Stellar Numbers This is an investigation about stellar numbers‚ it involves geometric shapes which form special number patterns. The simplest of these is that of the square numbers (1‚ 4‚ 9‚ 16‚ 25 etc…) The diagram below shows the stellar triangular numbers until the 6th triangle. The next three numbers after T5 would be: 21‚ 28‚ and 36. A general statement for nth triangular numbers in terms of n is: The 6-stellar star‚ where there are 6 vertices‚ has
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SL Math Internal Assessment: Stellar Numbers 374603 Mr. T. Persaud Due Date: March 07‚ 2011 Part 1: Below is a series of triangle patterned sets of dots. The numbers of dots in each diagram are examples of triangular numbers. Let the variable ‘n’ represent the term number in the sequence. n=1 n=2 n=3 n=4 n=5 1 3 6
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driver’s age and the number of accidents that the driver has had. The basic insurance charge is $500. There is a surcharge of $100 if the driver is under 25 and an additional surcharge for accidents: # of accidents Accident Surcharge 1 50 2 125 3 225 4 375 5 575 6 or more No insurance 3. Prompt the user for a number and print good
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