a^2/x - b^2/y = 0 and a^2b/x + b^a/y = a+b .Find the value of x and y
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Answer: The solution is (x, y) = (a², b²).
Step-by-step explanation: The given system of equations to solve is:
Let us consider that
So, equations (i) and (ii) becomes
By the method of cross-multiplication, we have from equations (iii) and (iv) that
u v 1
-b^2 0 a^2 -b^2
b^2a -(a+b) a^2b b^2a
Therefore, we have
Hence, we will get from here that
Thus, the required solution is (x, y) = (a², b²).
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