The important thing to remember when gathering evidence is that the more evidence the better - that is, the more evidence you gather to demonstrate your skills, the more confident an assessor can be that you have learned the skills not just at one point in time, but are continuing to apply and develop those skills (as opposed to just learning for the test!). Furthermore, one piece of evidence that you collect will not usualy demonstrate all the required criteria for a unit of competency, whereas multiple overlapping pieces of evidence will usually do the trick!
From the Wiki University
What evidence can you provide to prove your understanding of each of the following citeria?
Apply mathematical formulae to solve engineering problems
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Proportions, variation, percentages and averages are calculated, and method of unity is applied Completed |
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Problems involving the manipulation of indices are solved |
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Completed |
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Written descriptions of actual or hypothetical engineering problems are expressed in mathematical terms |
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Completed |
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Algebraic formulae and equations are manipulated to change subjects, as and when required |
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Completed |
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Index problems are converted to logarithmic problems, and vice versa, according to the Law of Logarithms |
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Completed |
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Calculator is used to resolve engineering problems |
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Completed |
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Calculate areas, volumes and masses of regular and irregular figures
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Problems related to areas and volumes of regular geometric figures are solved using standard formulae Completed |
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Problems relating to surface areas and volumes of circular figures are solved |
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Completed |
Evidence:
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Centres of gravity (CG) and centroids of area are found for both line figures and areas |
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Completed |
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Concept of density is applied to calculate masses |
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Completed |
Evidence:
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Apply trigonometry to solve problems relating to angular measurement and the resolution of vectors
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Basic trigonometric ratios of sine, cosine and tangent, together with their reciprocals are explained with respect to the sides of a right-angled triangle Completed |
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Pythagoras’ Theorem is proved |
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Completed |
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Problems associated with single angle trigonometric identities, including those derived from the application of Pythagoras’ Theorem to the basic sin, cos and tan identities, are solved |
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Completed |
Evidence:
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Derivation of multiple, double and half angle trigonometric identities are shown and used to simplify complicated trigonometric expressions and identities |
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Completed |
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Sine rule and cosine rule for solution of triangles are proved and applied |
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Completed |
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