Pages that link to "Item:Q974327"
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The following pages link to Quadratic Diophantine equation \(x^2 - (t^2 - t)y^2 - (4t - 2)x + (4t^2 - 4t)y = 0\) (Q974327):
Displaying 4 items.
- The Diophantine equation \(x^2-(t^2+t)y^2- (4t+2)x+(4t^2+4t)y=0\) (Q2269971) (← links)
- The polynomial solutions of quadratic Diophantine equation \(X^2-p(t)Y^2 + 2K(t)X+2p(t) L(t)Y = 0\) (Q2666442) (← links)
- A binary quadratic Diophantine equation with parameters (Q2885859) (← links)
- On quadratic Diophantine equation \(x^2-(t^2-t)y^2-(16t-4)x+(16t^2-16t)y=0\) (Q2905895) (← links)