PROGRAMMING TECHNIQUES
| Institution | UNIVERSITY |
| Course | C:\Users\Josiah Nyan... |
| Year | 1st Year |
| Semester | Unknown |
| Posted By | stephen oyake rabilo |
| File Type | |
| Pages | 19 Pages |
| File Size | 1.16 MB |
| Views | 4066 |
| Downloads | 0 |
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Description
The Benefits of Considered Program Design and Structure
There are numerous challenges when tackling an embedded system design project. It is
usually wise first to consider the software design structure, particularly with large and
multi-functional projects. It is not possible to program all functionality into a single control
loop, so the approach for breaking up code into understandable features should be well
thought out. In particular, it helps to ensure that the following can be achieved:
• that code is readable, structured and documented
• that code can be tested for performance in a modular form
• that development reuses existing code utilities to keep development time short
• that code design supports multiple engineers working on a single project
• that future upgrades to code can be implemented efficiently.
There are various C/Cþþ programming techniques that enable these design requirements to be considered, as discussed in this chapter.
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Upon completing this topic, you should be able to factorise and solve polynomials of degree higher than 2
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277.4 KB
SMA 2104: Mathematics for Sciences - Lesson 5 Permutations and Combination
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Upon completing this topic you should be able to understand the binomial theorem and it’s application in the expansion of expressions and in approximations.
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282.79 KB
SMA 2104: Mathematics for Sciences - Lesson 7 Probability
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Upon completing this topic,you should be able to;- Apply the principles of probability to solve problems in real-world contexts. Understand and use the language of probability and to compute the probabilities of composite events using the basic rules of probability.
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395.57 KB
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They are well descritive
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SMA 2104: Mathematics for Sciences - Lesson 9 TRIGONOMETRY
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Upon completing this topic, you should be able to Define, manipulate and apply trigonometric functions. Define the basic trigonometric ratios, sine, cosine and tangent of an angle and derive the other trigonometric ratios; cosecant, secant and cotangent using the basic trigonometric ratios. Derive identities involving the trigonometric ratios
11 Pages
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635.34 KB
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Get a copy Factorisation Practice Questions, this is suitable for your revision
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SMA 2104: Factorisation Practice Questions Answers
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Factorisation Practice Questions Answers
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