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Equation involving cross multiplication1

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Presentation on theme: "Equation involving cross multiplication1"— Presentation transcript:

1 Equation involving cross multiplication1

2 Recap - Reducing Equation to the linear form by Cross multiplication
Numerator RHS Denominator LHS Numerator LHS Denominator LHS Is an Equation. We need convert into linear form (in a line) before we solve By Cross multiplication, we convert the equation to linear form. Cross Multiplying Denominator of LHS with Numerator of RHS Cross Multiplying Numerator of LHS with Denominator of RHS Where 'x' is the variable a,b,c,d, m,n are numerals Open Brackets by Multiplying , Transpose and Solve Let us do some examples.

3 Transpose Variable from RHS to LHS Transpose Constant from LHS to RHS
Example 1: Solve: Solution: Given 9 c – 3 = 2*(3c) 9c – 3 = 6c 9c - 6c = 3 3c = 3 Step 1: Cross Multiply to convert equation to linear form Step 2: Open brackets RHS Step 3: Transpose Variable from RHS to LHS Transpose Constant from LHS to RHS Step 4: Divide both sides by 3 Ans: c = 1

4 Transpose Variable from RHS to LHS
Example 2: Solve: Solution: Given: 4 c = 7*(2c + 6) 4c = 14 c + 42 4c – 14 c = 42 -10c = 42 Step 1: Cross Multiply to convert equation to linear form Step 2: Open brackets RHS Step 3: Transpose Variable from RHS to LHS Step 4: Divide both sides by -10 Simplify Ans:

5 Example 3: Solve: Solution: Given: 5 c = 4*(3 – 2c) 5 c = 12 – 8 c
Step 1: Cross Multiply to convert equation to linear form Step 2: Open brackets RHS Step 3: Transpose Variable from RHS to LHS Step 4: Divide both sides by 13 Ans:

6 Example 4: Solve: Solution: Given: z * 9 = 4*(z - 8) 9 z = 4z - 32
Step 1: Cross Multiply to convert equation to linear form Step 2: Open brackets RHS Step 3: Transpose Variable from RHS to LHS Step 4: Divide both sides by 5 Ans:

7 Solve: 1. 4x/(x + 6) = 5 2. 6x/(10 - 2x) = 2 3. z/(z- 5) = 4/9
Try these Solve: 1. 4x/(x + 6) = 5 2. 6x/(10 - 2x) = 2 3. z/(z- 5) = 4/9


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