Examples of using Let be a triangle in English and their translations into Bulgarian
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Colloquial
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Medicine
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Ecclesiastic
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Ecclesiastic
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Computer
Let be a triangle with.
Valentin Vornicu 2 Let be a triangle with.
S 2 Let be a triangle with and.
Solution: Consider the following lemma: let be a triangle and let be a point on the side such that.
Let be a triangle with all angles.
S 4 Let be a triangle in a plane.
Let be a triangle and its incentre.
Moderator Edit: 2 Let be a triangle and let be points on the sides, and respectively such that Prove that triangle if is equilateral then triangle is equilateral.
Let be a triangle inscribed in.
Let be a triangle with vertices at lattice points.
Let be a triangle and let be its incircle.
Let be a triangle with semiperimeter and inradius.
Let be a triangle, the orthocenter and the midpoint of.
S 3 Let be a triangle and let be the incenter.
Let be a triangle with sides,, and(corresponding) angles,.
Let be a triangle, and the center of its circumcircle.
Let be a triangle and let be a point in its interior.
Let be a triangle with area, and let be a point in the plane.
Let be a triangle and,, the midpoints of the sides, and respectively.
Let be a triangle, its orthocenter, its circumcenter, and its circumradius.
Let be a triangle, and be a point where incircle touches side.
Let be a triangle, and a point in the interior of this triangle. .
Let be a triangle, and a point in the interior of this triangle. .
Let be a triangle with, and let be a triangle obtained from after some rotation centered at.
Let be a triangle, and let the tangent to the circumcircle of the triangle at meet the line at.
Let be a triangle inscribed in a circle of radius, and let be a point in the interior of triangle. .
Let be a triangle with orthocenter, incenter and centroid, and let be the diameter of the circumcircle of triangle. .
Let be a triangle and a circle be drawn lying outside the triangle, touching its incircle externally, and also the two sides and.
Let be a triangle with incenter and let be a circle centered at, whose radius is greater than the inradius and does not pass through any vertex.
Let be a triangle and let be points on the line such that are the altitude, the angle bisector and the median of the triangle, respectively.