Yes, then do the same for the denominators. But THEN you are usually expected to simplify the resulting fraction.
Yes, we can get a rational number on the addition of two irrational numbers.e.g. Let us consider two irrational numbers: 3 + √2 and 4 - √2.Addition yields:(3 + √2)+ (4 - √2) = 3 + 4 = 7(a rational number).Another example is:Addition of √2 and -√2.√2+ (-√2) = 0(a rational number).Explanation of example 1:Irrational numbers in the form of of p + q are are the irrational numbers which are obtained on addition of two terms: one is rational(p) and another is irrational(q).And on taking the conjugate of p + q we get p - q, which is an another irrational number. And the addition of these two yields a rational number.
Fractions can only be added or subtracted if the denominators are the same. If the denominators are different, then the fractions need to be made into equivalent fractions with the same denominator. The new denominator can be found simply by multiplying the denominators together, but this can lead to some large fractions with which to work. A better new denominator is the lowest common multiple of (all the) denominators. (Once the new denominator is found, the fractions' new numerators are found by multiplying their current numerator by the new denominator divided by their current denominator to make their equivalent fractions with the new denominator.) Once all the fractions are converted into equivalent fractions with the new denominator then the fractions can be added or subtracted, with the result being simplified (if possible).
In order to add fractions, they must have the same denominators. If the fractions you wish to add do not already have the same denominators, they can be made to do so by finding the right number by which to multiply both the numerator and the denominator of each fraction. To find this number, multiply all the distinct denominators together, then multiply both the numerator and denominator of each fraction by a number found by the dividing the product of the distinct denominators by the denominator of the particular fraction concerned. All the fractions will then have the same denominator. Add the numerators of such fractions together to find the numerator of the sum; its denominator will be the one common to all the fractions.
The product of fractions is found by multiplying the fractions. You multiply the numerators and the denominators. For example. 1/2 and 1/3 have a product of 1/6 since 1x1 is 1 and 2x3 is 6 Here is another example. 2/3 x3/4 is 6/12 which is another name for 1/2.
this is found by multipling the denominator of one ratio by the numerator of the other ratio
The product of two integers is found by multiplying them. Eg. the product of 5 and 3 is 15.
A product in maths is found by multiplying numbers together. Not sure about the use of the word special?
When reducing fractions to their simplest form the greatest common factor of their numerator and denominator must be found.
The product is found in a multiplication expression by multiplying the multiplicand by the multiplierfactor.
When adding and subtracting unlike fractions, it is necessary to find the LCM of the denominators, called the least common denominator. Once you have found the LCD, you can convert the fractions to equivalent fractions with a common denominator and proceed with the adding and/or subtracting. Finding an LCM will have no effect on multiplying fractions.
Infinitely many ways, since if you have found one way then take one of the fractions and replace it by an equivalent fraction. Repeat for ever.
Equivalent fractions can be found by multiplying both the numerator (number on top) and denominator (number on the bottom) by the same number. For example, if you multiply 2/3 by 2, you get the equivalent fraction 4/6. Other examples are 6/9, 8/12, 10/15, 20/30 and so on.