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Rearranging Equations. Rearranging equations is based upon inverse functions. The four mathematical operations are in pairs:. + , -. Add and subtract operations are opposite to each other (inverse functions). × , ÷.

Rearranging Formulae. Things to remember:. Don’t rush it. You must go through each stage of your method and not try to skip any. If you are making x the subject it means that you want to end up with x= and this is the only x in your answer.

Rearranging Equations. z. x. 2y. What might this represent?. z. x. 2y. Example: x + z = 2y. z. x. 2y. x = …. z. x. 2y. x = 2y – z. z. x. 2y. y = …. z. x. 2y. x + z 2. y =. 3z =. z =. 2x. 2y. 3z. y =. 2y =. 3z = 2x + 2y. z =. 2x. 2y. 3z. y =. 2y =.

Rearranging Equations. Things to remember:. Don’t rush it. You must go through each stage of your method and not try to skip any. If you are making x the subject it means that you want to end up with x = and this is the only x in your answer.

Engine. Train cars. Track. B. A. D. C. Sorted order. D. C. B. A. Stub or lead. B. A. D. C. B. A. D. C. Stub or lead. Stub or lead. C. A. B. D. C. A. B. D. Siding. Rearranging Trains. Stack or LIFO data structure in CE.

Rearranging Formulae. Why rearrange formulae?. Sometimes to find answers to calculations we need to rearrange the formulae to get the unknown we want. There is a methodical way to do this using the ideas we use for solving equations by working backwards. -u. ÷ a. -u. ÷ a.

Rearranging the Furniture. Shifting discourses on skills development in South Africa. 24 April 2013, Johannesburg, South Africa. Introduction.