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The Mid-Point Theorem

In the triang...

Question

In the triangle ABC. the. Bisector of angel. B. and C intersect each other at the point Of proof that angle BOC =90-1/2 angel A

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Q. In a triangle

A B C

, the bisectors of

∠ B

∠ C

intersects each other at a point

O

∠ B O C = 90^{o} + \frac{1}{2} ∠ A

Q. The bisector of

∠ B

∠ C

of triangle ABC intersect each other at the point O. Prove that

∠ B O C = 90^{0} + \frac{1}{2} ∠ A

△ A B C

, the bisectors

∠ B

∠ C

O

∠ B O C = 90^{o} + \frac{1}{2} ∠ A

In the given figure, the bisectors of

∠ A B C

∠ B C A

intersect each other at the point

O

∠ B O C = 90 + \frac{1}{2} ∠ A

Q. In figure 3.7, bisectors of

∠ B

∠ C

△ A B C

intersect at point P. Prove that

∠ B P C = 90 + \frac{1}{2} ∠ B A C

.
Complete the proof filling in the blanks.

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