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Mathematics
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If \[\ x^2_{11}= y_{11}\] AND \[\ x^2_{10}=y_{10}\] Then find all possible values of x and y
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\[\{(0,0), (1,1)\}\]
Yes that is correct........ what about others
(11, 11)
(11,121)
So, will there be finite number of solutions or infinite ?
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(2, 4), (3, 9) infinite maybe..,
Is there any approach to do this type of calculation?
i see few more solutions, not sure if some clean approach exists calling @mukushla (10, 100) (11, 121) (12, 144) (13, 169) (20, 400) (21, 441) (22, 484) (30, 900) (31, 961)
looks like it works if we restrict the digits to 1,2,3 for x. for exampple, below value for x works : (\1231233333332111111113333333332222111233333333222312\) not sure if the solutions can come frm other variants
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