If \[x+\sqrt{7}=7+\sqrt{y},x+\sqrt{7}=7+\sqrt{y}\], and x, y are positive integers, then the value of \[\frac{\sqrt{x}+y}{x+\sqrt{y}}\]is.

If \[x+\sqrt{7}=7+\sqrt{y},x+\sqrt{7}=7+\sqrt{y}\], and x, y are posit

1.	If \[x+\sqrt{7}=7+\sqrt{y},x+\sqrt{7}=7+\sqrt{y}\], and x, y are positive integers, then the value of \[\frac{\sqrt{x}+y}{x+\sqrt{y}}\]is.
A.	0
B.	2
C.	\[\frac{1}{2}\]
D.	1
Answer» E.

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If \[x+\sqrt{7}=7+\sqrt{y},x+\sqrt{7}=7+\sqrt{y}\], and x, y are positive integers, then the value of \[\frac{\sqrt{x}+y}{x+\sqrt{y}}\]is.

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