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MBD-Triangles-Exercise
- 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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- Of all the line segments drawn from a point P to a line l not containi...
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- In DeltaABC, AC > AB. The bisector of angleA meets BC at D. Prove that...
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- O is any point in the exterior of a DeltaABC. Prove that 2(OA + OB + O...
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- Prove that the difference of any two sides of a triangle is less than ...
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- In Fig. , PQR is a triangle, S is any point in its interior, show tha...
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- In Fig. , AB > AC, show that AB > AD.
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- Find x+y+z
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- Diagonals PR and QS of a quadrilateral PQRS intersect each other at O....
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- Diagonals PR and QS of a quadrilateral PQRS intersect each other at O....
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- In Fig. , AP is the shortest line-segment that can be drawn from A t...
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- If two sides of a triangle are unequal, then larger side has a smaller...
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- If two angles of a triangle are unequal, then greater angle has the la...
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- Sum of any two sides of a triangle is greater than the third side.
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- Difference of any two sides of a triangle is equal to the third side.
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- Of all the line-segments that can be drawn from a point to a line not ...
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BP and CP are the bisectors of `angleB` and `angleC` respectively and AC > AB. Prove each of the following : `PC>PB`.