Wolfram Demonstrations Project
Minh Trinh Xuan
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Demonstrations 1 - 20 of 32
Distance between Two Fermat PointsAn Excircle InequalityA Triangle Semiperimeter InequalityLengths of Sides and Angle Bisectors Are Rational TogetherInequality for a Cevian Involving the Circumradius
Distance between Two Fermat Points
Updated this week
An Excircle Inequality
Updated this month
A Triangle Semiperimeter Inequality
New this month
Lengths of Sides and Angle Bisectors Are Rational Together
New this month
Inequality for a Cevian Involving the Circumradius
New this month
Distance between Two Vecten PointsDistance between Two Napoleon PointsDiophantine Equations with Powers of Two or Four for Thirteen Variable SetsAngles of a TriangleSimultaneous Diophantine Equations for Powers 1, 2, 4 and 6
Distance between Two Vecten Points
New this month
Distance between Two Napoleon Points
New this month
Diophantine Equations with Powers of Two or Four for Thirteen Variable Sets
Updated this month
Angles of a Triangle
New this month
Simultaneous Diophantine Equations for Powers 1, 2, 4 and 6
New this month
Distance between the Centers of the Nine-Point and Apollonius CirclesSums of Squares of the Side Lengths and Various Radii of a TriangleDistance between the Incenter and the Center of the Apollonius CircleInequalities for an Exradius of a TriangleDistance between Two Points Based on a Triangle
Distance between the Centers of the Nine-Point and Apollonius Circles
New this month
Sums of Squares of the Side Lengths and Various Radii of a Triangle
New this month
Distance between the Incenter and the Center of the Apollonius Circle
Inequalities for an Exradius of a Triangle
Distance between Two Points Based on a Triangle
A Four-Power Diophantine EquationAn Inequality for Tripolar Coordinates Related to the Brocard AngleSplitting the Sides of a Triangle by Its Pedal TriangleA Five-Power Diophantine EquationIsogonal and Isotomic Conjugates
A Four-Power Diophantine Equation
An Inequality for Tripolar Coordinates Related to the Brocard Angle
Splitting the Sides of a Triangle by Its Pedal Triangle
A Five-Power Diophantine Equation
Isogonal and Isotomic Conjugates

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