that this project is prepared by Mohi Saxena of class 9th “A” and this work is done under my guidance and supervision so I certify that it is her original work. Teacher Signature ________________ Index Sr. | Programs | Signature | 1 | Write a program to search an element in array using binary search. | | 2 | Write a program to find whether a number is an automorphic number | | 3 | Write a program to store 6 elements in an array P‚4 elements in Q and array R containing all
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System Base Symbols b l Used by humans? Used in computers? Decimal 10 0‚ 1‚ … 9 Yes No Binary 2 0‚ 1 No Yes Octal 8 0‚ 1‚ … 7 No No Hexadecimal 16 0‚ 1‚ … 9‚ ‚ ‚ ‚ A‚ B‚ … F No No 1 6/28/2012 Quantities/Counting (1 of 3) Decimal 0 1 2 3 4 5 6 7 Binary 0 1 10 11 100 101 110 111 HexaOctal decimal 0 0 1 1 2 2 3 3 4 4 5 5 6 6 7 7 p. 33 Quantities/Counting (2 of 3) Decimal 8 9
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candles (speech) - Singing of birthday song - Cutting of birthday cake - Games - Introduction of the debutante‚ her escort and her cotillion court - GRAND COTILLION WALTZ DANCE - Debutante’s thank you speech - Party time Debut Program Flow 1. Registration/Arrival of Guests/Receiving of gifts/Cocktails. 2. Settling of guests on their seats 3. Introduction by the emcee 4. Acknowledgment of the Parents and other VIPs 5. Introduction and entrance of the grand cotillion 6. GRAND ENTRANCE
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| Maguid‚ Saidchan | | | | | | | Miles‚ Juan Paolo | | | | | | | Pastoriza‚ Kent Fritz | | | | | | | Sayson‚ Paolo | | 14.05 | | | 11 | 6.56 | Tag-at‚ Japheth | 12 | 14.58 | | | 11 | 6.56 | Tamayo‚ John Paul | | 1 min | | | | | Valmoria‚ Allen | 22 | 15 | 24 | 174 | 23 | 3.54 | Verano‚ Rafael | 18 | 17.05 | 28.18 | | | 4.02 | Yap‚ Magus | | | | | | | P.E Grade 7 – St. Matthew GIRLS NAME | CURL UPS | SPRINT | SHUTTLE RUN | LONG JUMP |
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The Campus Wedding Case – The “A” case 1. Given the activities and precedence relationships described in the (A) case‚ develop a network diagram for the wedding plans. The following table contains the activities‚ expected activity times‚ and crashing information. Activity Duration (days) Predecessor Activities Crash Cost Crash Time 1. Reserve Church 1 2. Church Notice Wait 17 1. Reserve Church $100 10 3. Decorate Church 3 2. Church Notice Wait 4. Travel from Guatemala 10 $500 2 5. Fit
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Mrs. Garland Results Table 1: The Relationship between Self Perception of Teachers’ Stress and Optical Illusion Participant | Financial Stress (1&4) | Family Stress (2&3) | Emotional Stress (6) | Time Management Stress (5&7) | Total Score | Illusion Perception | 1 | 2 | 2 | 2 | 6 | 12 | 3 | 2 | 3 | 6 | 3 | 2 | 14 | 1 | 3 | 4 | 6 | 3 | 6 | 19 | 2 | 4 | 6 | 2 | 1 | 7 | 16 | 1 | 5 | 3 | 6 | 2 | 5 | 16 | 2 | 6 | 3 | 6 | 1 | 7 | 17 | 5 | 7 | 7 | 6 | 4 | 5 | 22
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Surname Centre No. Initial(s) Paper Reference 1 3 8 0 Candidate No. 1 F Signature Paper Reference(s) 1380/1F Examiner’s use only Edexcel GCSE Team Leader’s use only Mathematics (Linear) – 1380 Paper 1 (Non-Calculator) Foundation Tier Friday 2 March 2012 – Afternoon Time: 1 hour 30 minutes Materials required for examination Ruler graduated in centimetres and millimetres‚ protractor‚ compasses‚ pen‚ HB pencil‚ eraser. Tracing paper may be used. Items
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Find | | | 1. | limx→1x2-1x-1 | 2. | limt→0t2+9-3t2 | 3. | limx→1x2+x-2x2-3x+2 | 4. | limx→11x-1-2x2-1 | 5. | limx→2x-2x-2 | 6. | limx→∞3x2-x-25x2+4x+1 | 7. | limx→∞x2+1-x | 8. | limx→∞x2+x3-x | 9. | limx→∞2x-13-2x32-3x3 | 10. | limx→∞x2+3x-2+x5x | Answers : 2‚ 16‚ -3‚12 ‚ -1 ‚35‚ 0 ‚ -∞‚ -2 ‚25 DERIVATIVES (DIFF. FORMULAS‚ TRIGO‚ FUNCTIONS & CHAIN RULE) By using the First Principle Method‚ find the derivatives of the following. | 1. | y=5x | 2. | fx=5x-1 | | Differentiate
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CH 1 Answers Multiple Choice Questions 1. E 8. E 15. E 2. E 9. E 16. A 3. E 10. C 17. D 4. E 11. E 18. E 5. D 12. A 6. B 13. D 7. E 14. E CH 2 Answers Multiple Choice Questions 1. C 11. B 21. E 2. C 12. E 22. A 3. B 13. E 23. C 4. B 14. E 24. D 5. D 15. B 25. C 6. E 16. D 26. A 7. A 17. D 27. D 8. D 18. E 28. B 9. A 19. C 10. D 20. E CH 3 Answers Multiple Choice Questions 1 B 9. B 17. D 2. C 10. A 18. E 3. B 11. A 19. C 4. D 12. B 20. D 5. E 13. D 21. C 6. A 14
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numbers to roll with 3 dice To calculate the 9 most likely numbers to roll with all three dice‚ you need to work out the possible die combinations for each roll (from 3 to 18). They are the following: 3 - (1+1+1) Possible Combinations: 1 4 - (1+2+1) Possible Combinations:1 5 - (1+3+1) (1‚2‚2) Possible Combinations:2 6 - (1‚4‚1) (1‚3‚2) (2‚2‚2) Possible Combinations:3 7 - (1‚4‚2) (1‚3‚3) (5‚1‚1) (3‚2‚2) Possible Combinations:4 8 - (1‚4‚3) (1‚2‚5) (1‚1‚6) (4‚2‚2) (3‚3‚2) Possible Combinations:
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