Cross-simplification is a technique used to simplify the multiplication of fractions.
It is possible when the fractions have common factors that can be divided out.
For example the multiplication of the fractions 6/2 * 2/5 = (6*2)/(2*5). The 2's can be simplified out so that the multiplication is simply 6/1 * 1/5 = 6/5.
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by cross multipling
Yes, because you can simplify the fractions then check the Cross products
Example: 1/15 x 9/2 In this case, you can cross simplify. No, it does not have to be simplified with whatever numbers are given. You just have to find the GCF which is 3 in this case. Now you should have: 1/5 x 3/2 = 3/10.
if youre dealing with fractions then you multiply top by top and bottom by bottom then simplify
Take the two fractions and put them side to side and multiply the numerator and the numerator and the denominator by the denominator and simplify if needed
Yes you can but you have to turn you division into multiplication first. Remember to divide fraction you can multiply by the reciprocal. Example: 2/4 devided by 4/6 is solved by flipping the 4/6 and multiplying. So 2/4 decided by 4/6 = 2/4 times 6/4 You can cross simplify the multiplication problem.
The problem doesn't make sense that you just said. You would have to use algebra. Use the inverses to cross out the variables from each side. Use the ones with like terms first. Then simplify. Calculators help with this type of problem.
1/a = 1/b: cross multiplying gives a = b
When using the criss cross method with a polyatomic ion, simply treat the polyatomic ion as a single unit. Cross the charges of the cation and anion to determine the subscript of the other ion. Ensure to simplify the ratio by reducing to the lowest whole numbers.
No it will not simplify.
Cross canceling in dividing fractions is when you simplify the fractions by canceling out common factors in the numerators and denominators diagonally across from each other. This helps to make the division process easier and quicker. So, basically, it's like cutting out the middleman and getting straight to the point when dividing fractions.