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Simplify them.
Find a common denominator, add the numerators, simplify if possible.
if youre dealing with fractions then you multiply top by top and bottom by bottom then simplify
This has the effect of producing a denominator in the answer that has each of the original denominators as factors. You don't have to worry about simplifying the fractions before multiplying. Of course, you may have to simplify after multiplying. There's no way out.
If the denominators are not the same, then you have to use equivalent fractions which do have a common denominator . To do this, you need to find the least common multiple (LCM) of the two denominators. To add fractions with unlike denominators, rename the fractions with a common denominator. Then add and simplify.
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.
First line them up. Its jsut like normal multiplication. Mulitply them across as they are. Simplify the answer when done.
The distributive property of multiplication lets you simplify expressions wherein you multiply a number by a sum or difference. According to this property, the product of a sum or difference of a number is equal to the sum or difference of the products.
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
Multiply the numerators of both fractions. That's the numerator of the result.Also, multiply the denominator of both fractions. That's the denominator of the result. Simplify as appropriate. Actually, it helps to simplify before doing the actual multiplication.
NO it si like addition and subtraction IT DOESN'T WORK. Since Multiplication is somehow Addition made easier (4x2=8 ; 4+4=8), it can't be because Division is more of Subtraction and somehow to simplify answers at some cases. 1 x a = aa / 1 = a
You multiply the numerators of both fractions, and place the result in the numerator of the result. Similarly, the denominator of the result is the product of the denominators of the individual fractions. For example: 2/3 x 3/7 = (2x3) / (3x7) = 6/21 You can simplify the result in the usual way. However, it is usually simpler to simplify before doing the actual multiplication. In the above example, you can cancel (eliminate) the 3 in the numerator with the 3 in the denominator before doing the actual multiplication.
To simplify fractions, one should apply the greatest common divisor (GCD) to both the numerator and denominator. When performing operations like addition or subtraction, it's important to find a common denominator. Additionally, for multiplication and division, multiply the numerators together and the denominators together, and then simplify if necessary. Always ensure that fractions are in their simplest form for clarity.
They are useful in reducing fractions and to simplify radicals. They are useful in reducing fractions and to simplify radicals.
Cross simplify refers to a method used in fraction multiplication where common factors in the numerator of one fraction and the denominator of another can be canceled out before multiplying. This technique simplifies calculations by reducing the fractions to their lowest terms, making it easier to perform the multiplication. For example, in the multiplication of 2/3 and 3/4, the 3s can be canceled, leading to a simpler calculation.
Cross cancelling is a simplification method used when multiplying fractions. It involves reducing the numerators and denominators across the fractions before performing the multiplication. By dividing common factors, you can simplify the calculation, making it easier and quicker to find the product. For example, in the multiplication of ( \frac{a}{b} \times \frac{c}{d} ), if ( a ) and ( d ) share a common factor, you can divide both by that factor before multiplying the fractions.
You can simplify fractions, sometimes, but you can never simplify whole numbers.