Suppose a and b are any two natural numbers. If a^4+ b^4 a²b^2, a^4 - b^4 are the three sides of triangles, then show that it is a right angled triangle (a > b)
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Step-by-step explanation:
We can observe,considering general numbers for right angled triangle,
5
2
=3
2
+4
2
(5, 3 are odd and 4 lies between 5, 3)
and 13
2
=5
2
+12
2
(5, 13 are odd and 12 lies between 5, 13)
By trial and error
61
2
=60
2
+11
2
Since (61, 11 are odd and 61 hypotenuse)
61−11=50
Hence, option 'B' is correct.
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