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sqrt(17)*x=4*sqrt(17)+4*sqrt(y-1)

sqrt(17)*x=4*sqrt(17)+4*sqrt(y-1) canonical form

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The solution

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- 4*\/ 17  - 4*\/ -1 + y  + x*\/ 17  = 0
$$\sqrt{17} x - 4 \sqrt{y - 1} - 4 \sqrt{17} = 0$$
sqrt(17)*x - 4*sqrt(y - 1) - 4*sqrt(17) = 0
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sqrt(17)*x=4*sqrt(17)+4*sqrt(y-1) canonical form