In the adjoining figure, AP and BP are angle bisectors of \[\angle \mathbf{A}\] and \[\angle B\] which meets At P in the parallelogram ABCD. Then\[\mathbf{2}\angle \mathbf{APB=?}\]

In the adjoining figure, AP and BP are angle bisectors of \[\angle \ma

1.	In the adjoining figure, AP and BP are angle bisectors of \[\angle \mathbf{A}\] and \[\angle B\] which meets At P in the parallelogram ABCD. Then\[\mathbf{2}\angle \mathbf{APB=?}\]
A.	\[\angle C+\angle D\]
B.	\[\angle A+\angle C\]
C.	\[\angle B+\angle D\]
D.	\[2\angle C\]
Answer» B. \[\angle A+\angle C\]

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In the adjoining figure, AP and BP are angle bisectors of \[\angle \mathbf{A}\] and \[\angle B\] which meets At P in the parallelogram ABCD. Then\[\mathbf{2}\angle \mathbf{APB=?}\]

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