Prove that there is no rational no. Whose square is 6
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Answered by
0
heya...
se..
for this we will one by one look upon the squares of some no...s
square of 1 is - 1 ( less than 6)
sq. of 2 is 4- (less than 6)
and sq. of 3 is 9.- ( now more than 6)
now we can observe that sq. of rational numbers- 1; 2 is less than 6
and 3;sq. of any rational no. more than 3 will have ans..more than 6..
therefore there is no such rational no. whose sq. is 6
hope helped..
se..
for this we will one by one look upon the squares of some no...s
square of 1 is - 1 ( less than 6)
sq. of 2 is 4- (less than 6)
and sq. of 3 is 9.- ( now more than 6)
now we can observe that sq. of rational numbers- 1; 2 is less than 6
and 3;sq. of any rational no. more than 3 will have ans..more than 6..
therefore there is no such rational no. whose sq. is 6
hope helped..
Answered by
1
hii friend. ..
here is your answer. ..
your questions is 6 is not a rational number
how do we prove it
so let start...
now looking the square of 1,2&3
1^2=1..........1
2^2=4........2
3^2=9.......3
in eq ....1 and 2 are less then 6
but incase of 3 square it is grater then 6
so their is no perfect sqare of 6
prove
thanks♥♥♥
here is your answer. ..
your questions is 6 is not a rational number
how do we prove it
so let start...
now looking the square of 1,2&3
1^2=1..........1
2^2=4........2
3^2=9.......3
in eq ....1 and 2 are less then 6
but incase of 3 square it is grater then 6
so their is no perfect sqare of 6
prove
thanks♥♥♥
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