How do i rationalize a dewnominator
Multiply Both Top and Bottom by a Root. Sometimes you can just multiply both top and bottom by a root: ... Multiply Both Top and Bottom by the Conjugate. There is another special way to move a square root from the bottom of a fraction to the top ... you multiply both top and bottom by the conjugate of the denominator.
first you spelled it wrong
nice dis is maths not english section
awesome u cant correct me ur grammr itself is worng
well... lets get back to topic.
okay
cmon answer
chucho answered for me... and you
oooh okay so even u had this doubt
@ganeshie8 ur good at maths pls ellaborate
Maybe a kind of example will be a great help. In rationalizing numbers, you must know first what a rational number is. A rational number by the way is a number that can be represented by equation p/q, where p and q are both integers. Say we have 1/sqrt(2) and you are asked to rationalize the denominator. The first thing that will come into your mind of course is to represent sqrt(2) (the denominator) in terms of p/q without changing the value of the given.
okay
We know that sqrt(2) times sqrt(2) = 2, right? So a kind of multiplying the denominator by sqrt(2) may convert the denominator into its rational form. But we also target to not to change the given, which is 1/sqrt(2), therefore, we also need to multiply the numerator by sqrt(2). Therefore, we are multiplying the given with sqrt(2)/sqrt(2) = 1 (therefore, we will not change the value of the given) So upon applying \[\frac{ 1 }{ \sqrt2 } (\frac{ \sqrt2 }{ \sqrt2 }) = \frac{ \sqrt2 }{ 2 }\] Hence, the denominator is already rationalized.
we already represent the new denominator, 2 by p/q which is 2/1
wait can u use a little more compliated example
rationalize the denominator \[\frac{ 1 }{ \sqrt2 - 1 }\]
which one dere r no numbers
1/(sqrt2 - 1)
brb
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