Represent sqrt{2} on number line ..
we can use : pythagoras theorem : \(\large{a^2+b^2=c^2}\) \[\large{\sqrt{2}=\sqrt{1^2+1^2}}\] Hence i can mention it on number line .. But what to do after it?
we can use the approximate value of sqrt(2), ie., 1.414. we can represent this on the number line, can't we?
This is what i did? is it right?
looks semi-reasonable, but I'm not sure what exactly you're going for
newtons method of approxination
Actually i if i am correct in this .. I am going to ask how to represent \(\Huge{\sqrt{7.2}}\) on the number line
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is this by chance got to do with Newtons method?
@Mimi_x3 and @Vaidehi09 as u both mentioned for approximation .. or approximate value of \(\large{\sqrt{2}}\) .. but m i right with that?
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i would do it like back in the old days chart it on a graph such that you get a line from (0,0) to (1,1) then pivot it at the origin to arc it onto the x axis :)
\[\sqrt{2} => f(x) = x^2-2\] then use newtons method to approximate it; if this is what you meant..
then lay out the hypotenuse sideways|dw:1343318893414:dw|something like that, or amistre's idea sounds good too
yea...going by @amistre64's method...u'll get the accurate position.
for mine I would use a compass to make the line exact
So like this .. is correct|dw:1343318923103:dw|
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