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MBD-Triangles-Exercise
- AD is an altitude of an isosceles triangle ABC in which AB = AC. Show ...
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- Two sides AB and BC and median AM of one triangle ABC are respectively...
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- Two sides AB and BC and median AM of one triangle ABC are respectively...
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- BE and CF are two equal altitudes of a triangle ABC. Using RHS congrue...
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- ABC is an isosceles triangle with AB = AC. Draw AP bot BC to show that...
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- P is a point equidistant from two lines l and m intersecting at point ...
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- The image of an object placed at a point before a plane mirror LM is s...
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- Show that in a right angled triangle, the hypotenuse is the longest si...
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- In Fig. , sides AB and AC of DeltaABC are extended to points P and Q ...
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- In Fig. , angleB < angleA and angleC < angleD. Show that AD < BC.
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- In DeltaABC, BC = 3.6 cm, CA = 2.8 cm. AB = 3.4 cm, arrange the angles...
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- In DeltaABC if angleA = 48^@, angleB = 51^@, find the third angle and ...
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- In DeltaABC if angleA = angleB=62frac(1^@) 2, find the third angle and...
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- In the Fig. If AB = AD. Prove that AB > CD.
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- ABC is an equilateral triangle. X is point on AC, Prove that BX > XC a...
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- In given Fig. , ABC is a triangle with base BC. If the base angles of...
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- In DeltaABC, AC > AB and AD is a median. Prove that angleBAD < angleCA...
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- In fig. BP and CP are the bisectors of angleB and angleC respectivel...
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- In fig. BP and CP are the bisectors of angleB and angleC respectivel...
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- In fig. BP and CP are the bisectors of angleB and angleC respectivel...
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). Show that : `DeltaABC ~=DeltaPQR`.