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प्रश्न
In Δ LMN, _____ is an altitude and _____ is a median. (Write the names of appropriate segments.)
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उत्तर
In ∆ LMN, segment LX is an altitude and segment LY is a median.
Explanation:
In ∆ LMN, seg LX is an altitude and seg LY is a median.
Identifying the Altitude (seg LX):
An altitude of a triangle is the perpendicular segment drawn from a vertex to the opposite side.
In the given diagram, the segment LX is drawn from vertex L to the opposite side MN. The square symbol (⊥) at point X indicates a right angle (90°).
Therefore, LX is the altitude.
Identifying the Median (seg LY):
A median of a triangle is a segment joining a vertex to the midpoint of the opposite side.
The segment LY connects the vertex L to point Y on the base MN, where Y represents the midpoint of side MN (making MY = YN).
Therefore, LY is the median.
संबंधित प्रश्न
Draw rough sketch for the following:
In ΔABC, BE is a median.
Draw rough sketch for the following:
In ΔPQR, PQ and PR are altitudes of the triangle.
Draw rough sketch for the following:
In ΔXYZ, YL is an altitude in the exterior of the triangle.
Draw an acute angled Δ PQR. Draw all of its altitudes. Name the point of concurrence as ‘O’.
Draw a right angled Δ XYZ. Draw its medians and show their point of concurrence by G.
The sides of a right angled triangle are in the ratio 5 : 12 : 13 and its perimeter is 120 units then, the sides are ______________
Which of the following figures will have it’s altitude outside the triangle?
Median is also called ______ in an equilateral triangle.
Which statement best describes an altitude in a triangle?
Which of the following is NOT true about the altitude of a triangle?
