GCSE Mathematics – Aiming for an A or Better Grade Criteria and exemplar examination questions to get a Grade A or A* in the following topics: 1. Surds 2. Recurring Decimals 3. Limits of Accuracy 4. Indices 5. Proportionality 6. Rearranging Formulae 7. Algebraic Fractions 8. Using Graphs 9. Quadratic Equations 10. Simultaneous Equations 11. Algebraic Proofs 12. Circle Theorems 13. Trigonometry – for triangles which are not right-angled 14. Vectors
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SlideShare Top of Form [pic][pic] Bottom of Form • Upload • Browse • Go PRO • Login • Signup • Email • Favorite • Save • Flag • Embed [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] [pic] ‹› [pic]/25 • Related • More • [pic]Relaunch strategy of Cadbury’s Picnic15065 views • [pic]Understanding the emotional association between cadbury & youth of
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Assignment 0N Ratio Analysis [pic] Monno Ceramic Industries Ltd. Course Name: Business Finance Course Code: FIN 201 Section: 03 Submitted To Quazi Sagota Samina‚ Senior Lecturer‚ Department of Business Administration‚ East West University. Submitted By Muhammad Nazmul Amin ID# 2009-2-10-296 [pic][pic] LIQUIDITY RATIO ❖ Current Ratio Current Ratio=[pic] For 2011 Current Ratio = [pic] = 0.95 times Monno Ceramic can pay
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Input Filter Design for Switching Power Supplies: Written by Michele Sclocchi Michele.Sclocchi@nsc.com Application Engineer‚ National Semiconductor The design of a switching power supply has always been considered a kind of magic and art‚ for all the engineers that design one for the first time. Fortunately‚ today the market offers different tools that help the designers. National Semiconductor was the first company to offer the “Simple Switcher” software‚ and an on-line simulation tool
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fractions by using the row as ‘n’ and the colomn (or element) as ‘r’. This did not work out because Lascap’s triangle does not have a row with only one element like Pascal’s does. To solve this I just added 1 to each row number. This gives me the formula[pic]. |(Row number +1)C2 |Numerator | |(2+1)C2 |= 3 | |(3+1) C2 |= 6 | |(4+1)C2
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Policy Solution guide for problem set 3A Problem 1 (a) Because Holly spends 40% of her income for good 1 no matter what happens to her income or to the prices‚ her optimal expenditure share is fixed. So for Holly [pic]. For Holly‚ the optimal demands are therefore: [pic]. For Holly‚ optimal demand for good 1 depends on the income and the price of good 1‚ but does not depend on the price of good 2. Optimal demand for good 2 depends on its own price and Holly’s income‚ but is not affected
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Contents Assignment 2 Report 1) Introduction 2 1.1) Purpose 2 1.2) Background 2 1.3) Block Diagram 3 2）Requirements analysis 4 3）Possible solutions 5 4）Implementation 6 4.1) PCB Design 6 4.2) PCB Construction 8 4.3) PCB Testing 8 5）Results 10 6）Discussion of results 14 7）Conclusion 15 References 16 1) Introduction 1.1) Purpose Various
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|Final burette reading/ [pic] |29.90 |29.70 | |Initial burette reading/ [pic] |0.00 |0.00 | |Titre value/ [pic] |29.90 |29.70 | Mean titre value = [pic] = 29.80 [pic] 1
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| |0 |y = 2 cos 0 = 2 (1) = 2 |(0‚ 2) | |0 + [pic] = [pic] |y = 2 cos [pic]= 2 (0) = 0 |([pic]‚ 0) | |[pic] + [pic] = π |y = 2 cos π = 2 (-1) = -2 |(π‚ -2) | |π
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