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  2. The basic proportionality theorem, also known as the Thales theorem states that "the line drawn parallel to one side of a triangle and cutting the other two sides divides the other two sides in equal proportion ". For example, in the given figure, line DE is drawn parallel to side BC, such that it joins the other two sides, AB and AC.
    www.cuemath.com/geometry/basic-proportionality-t…
    For example, since Thales’ Theorem tells us that the triangle below is a right triangle, we know that its two acute angles must add up to $90^circ.$ Solving $25^circ + theta = 90^circ,$ we find that $theta = 90^circ - 25^circ = 65^circ.$ We can also use Thales’ Theorem to solve for missing sides in such triangles.
    www.justinmath.com/thales-theorem/
    By Thales theorem, triangle ABC is a right triangle where ∠ ACB = 90°. To find the diameter of the circle, apply the Pythagorean theorem. CB 2 + AC 2 =AB 2 8 2 + 6 2 = AB 2 64 + 36 = AB 2 100 = AB 2 AB = 10 Hence, the diameter of the circle is 10 cm
    www.storyofmathematics.com/thales-theorem/
    In the figure above, a right angle whose vertex is on the circle always "cuts off" a diameter of the circle. That is, the points P and Q are always the ends of a diameter line. Since the diameter passes through the center, by drawing two such diameters the center is found at the point where the diameters intersect.
    www.mathopenref.com/thalestheorem.html
     
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  6. Thales' Theorem | Brilliant Math & Science Wiki

    WEBThales' theorem: If a triangle is inscribed inside a circle, where one side of the triangle is the diameter of the circle, then the angle opposite to that side is a right angle. The converse of this is also true. \(_\square\)

  7. Basic Proportionality Theorem | Thales Theorem

    WEBThe basic proportionality theorem, also known as the Thales theorem states that "the line drawn parallel to one side of a triangle and cutting the other two sides divides the other two sides in equal proportion ". For …

  8. Thales' Theorem - Explanation and Examples

    WEBThales’ theorem indicates that, if points A, B, C are different points located on the circumference of a circle with center O, where line AC is a diameter of the circle, the triangle ΔABC has a right angle (90°) at point B. …

  9. Thales theorem - Math Open Reference

    WEBDefinition of Thales theorem - the diameter of a circle always subtends a right angle to any point on the circle.

  10. Thales' Theorem: A Proof - Geometry Help

    WEBMay 1, 2024 · Prove Thales' Theorem - the inscribed angle that subtends the diameter of a circle is always a right angle, using the sum of angles in a triangle.

  11. Thales’ Theorem - Justin Skycak

    WEBDec 3, 2019 · We can use Thales’ Theorem to solve for missing angles in triangles formed by three points on a circle, having one side as a diameter. For example, since Thales’ Theorem tells us that the triangle below is a …

  12. Thales’ Theorem (examples, solutions, videos, worksheets, …

  13. Thales’ Theorem - Mathematical Way

    WEBNov 26, 2020 · Thales’ theorem states that if A, B, and C are distinct points on a circle with a center O (circumcenter) where the line AC is a diameter, the triangle Δ ABC has a right angle (90 ) in point B. Thus, Δ ABC is a …

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