√x + y = 11
√y + x= 7
compute the values of x and y
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Answer:
x= 4
y=9
hope it helps
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A wild guess would be that since both the equations equal a positive integer, each of x and y would be an integer.
The question boils down to which two perfect square numbers add up to 11.
A few beginning perfect squares are 1, 4, 9, 16 and so on.
A little observation shows that if we use x as 4, the equation is satisfied, so let's keep it as an option.
Now plugging in x = 4 and y = 9 satisfies the second equation too. This logically implies the solution is (4, 9)
Had we not got an answer, we always have the traditional method of squaring and solving as a resort.
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