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Rearranging or transposing formulae BTEOTSSSBAT:
Write down the integers which satisfy the following: 0 < x < 3 1 < x < 5 -1 < x < 2 -1 < x     2 -1 < x     2
Key terms Equation Expression Formula Rearrange Transpose Subject Balance Flow diagram
There are different ways of doing this: ,[object Object]
flow diagram method
cross methodLook at the examples to find which method you think is the best and then use whichever method you are happiest with.
The balance method   We can think of an equation as a balance.  We can do whatever we want to one side, provided we do the same to the other side.  
7a + b = c   7a + b (- b) = c (- b) 7a = c – b       Cancelling the 7s on the LHS gives:   which gives us our answer!    
The flow diagram method   Make a the subject   7a + b = c   To make a the ‘subject’ we have to look at a and see what happens to it:  first it is multiplied by 7 and then b is added to it.   This can be drawn as a flow diagram      
To rewrite the expression as  a = … we can reverse the diagram and do the ‘inverse’ (opposite) operations:      Reading from the right to left we have:   c subtract b divided by 7   This can then be written in mathematical language as:   a = c – b        7  
Cross method In the cross method, every time we take something over the equals symbol we ‘reverse’ its operation (+ becomes -, - becomes +;  becomes , and  becomes  etc.) Example:  Make a the subject of 7a + b = c So  7a + b = c   		take the b over and change its sign to become – b 7a = c - b take the 7 over and change its sign to become  7 7a = c - b a = c - bthis then gives us our answer          7
Rearranging formulas using balance, flow diagrams and cross methods
Rearranging formulas using balance, flow diagrams and cross methods
Rearranging formulas using balance, flow diagrams and cross methods

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Rearranging formulas using balance, flow diagrams and cross methods

  • 1. Rearranging or transposing formulae BTEOTSSSBAT:
  • 2. Write down the integers which satisfy the following: 0 < x < 3 1 < x < 5 -1 < x < 2 -1 < x 2 -1 < x 2
  • 3. Key terms Equation Expression Formula Rearrange Transpose Subject Balance Flow diagram
  • 4.
  • 6. cross methodLook at the examples to find which method you think is the best and then use whichever method you are happiest with.
  • 7. The balance method   We can think of an equation as a balance. We can do whatever we want to one side, provided we do the same to the other side.  
  • 8. 7a + b = c   7a + b (- b) = c (- b) 7a = c – b       Cancelling the 7s on the LHS gives:   which gives us our answer!    
  • 9. The flow diagram method   Make a the subject 7a + b = c   To make a the ‘subject’ we have to look at a and see what happens to it: first it is multiplied by 7 and then b is added to it.   This can be drawn as a flow diagram      
  • 10. To rewrite the expression as a = … we can reverse the diagram and do the ‘inverse’ (opposite) operations:      Reading from the right to left we have:   c subtract b divided by 7   This can then be written in mathematical language as:   a = c – b 7  
  • 11. Cross method In the cross method, every time we take something over the equals symbol we ‘reverse’ its operation (+ becomes -, - becomes +;  becomes , and  becomes  etc.) Example: Make a the subject of 7a + b = c So 7a + b = c take the b over and change its sign to become – b 7a = c - b take the 7 over and change its sign to become  7 7a = c - b a = c - bthis then gives us our answer 7