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The cross Multiplication method is mostly used to find the unknown variable in an equation. By cross multiplying the given expression or fractions, we multiply the numerator and denominator. If a/b = c/d is an expression, then the formula of cross multiply can be given as: a/b = c/d. a d = b c.
3:47 7:40 5 * 8 or 8 *. 5 either way theyre both 40. So 40 = 20 * x now you can solve it here and say 20 *More5 * 8 or 8 *. 5 either way theyre both 40. So 40 = 20 * x now you can solve it here and say 20 * what = 40 oh look its another two 20 * 2 = 40 i did not do that on purpose.
After cross multiplication, the product is evaluated on both sides and then the variable is determined. Step 1: Multiply the numerator of LHS to the denominator of RHS. Step 2: Multiply the denominator of LHS to the numerator of RHS. Step 3: Equate the two products and solve for the unknown quantity or variable.
0:04 1:31 And then um expand your brackets. And solve. And so on another technique is what they call uh crossMoreAnd then um expand your brackets. And solve. And so on another technique is what they call uh cross multiplying. And thats where you times this or the x by the five.
0:57 1:57 Then after that Im going to look at the four and the three and Im going to go 4 * 3 is 12 bringMoreThen after that Im going to look at the four and the three and Im going to go 4 * 3 is 12 bring down your equal sign 12. So when I have a fraction equal to a fraction. Thats when I cross multiply.

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3:07 6:45 And itself like a cross a you will always get zero. This will be easy to prove to yourself if youMoreAnd itself like a cross a you will always get zero. This will be easy to prove to yourself if you work out the determinant. Just as we did before and see that all the terms cancel. Out.
2:40 3:54 Side. In this case we multiply 9 * 27. And 16 * our x this would give us 243 is equal to 16 x nowMoreSide. In this case we multiply 9 * 27. And 16 * our x this would give us 243 is equal to 16 x now all we have to do to get x by itself is divide both sides by 16.

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