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[" In the given figure "bar(PQ)" is a li...

[" In the given figure "bar(PQ)" is a line.Ray "bar(OR)" is "],[" perpendicular to line "bar(PQ)" - "bar(OS)" is another ray lying "],[" benveen rays "bar(OP)" and "bar(OR)" ."],[" Prove that "/_ROS=(1)/(2)(/_QOS-/_POS)]

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In the given figure bar(PQ) is a line. Ray bar(OR) is perpendicular to line bar(PQ) . bar(OS) is another ray lying between rays bar(OP) and bar(OR) . Prove that angleROS = (1)/(2) angleQOS − anglePOS

In the given figure bar(PQ) is a line. Ray bar(OR) is perpendicular to line bar(PQ) . bar(OS) is another ray lying between rays bar(OP) and bar(OR) . Prove that angleROS = (1)/(2) angleQOS − anglePOS

In the given figure bar(PQ) is a line. Ray bar(OR) is perpendicular to line bar(PQ) . bar(OS) is another ray lying between rays bar(OP) and bar(OR) . Prove that angleROS = (1)/(2) angleQOS − anglePOS

In the given figure bar(PQ) is a line. Ray bar(OR) is perpendicular to line bar(PQ) . bar(OS) is another ray lying between rays bar(OP) and bar(OR) . Prove that angleROS = (1)/(2) angleQOS − anglePOS

In the given figure bar(PQ) is a line. Ray bar(OR) is perpendicular to line bar(PQ) . bar(OS) is another ray lying between rays bar(OP) and bar(OR) . Prove that angleROS = (1)/(2) angleQOS − anglePOS

In the given figure, POQ is a line. Ray OR is perpendicular to line PQ. OS is another ray lying between rays OP and OR. Prove that.

In the given figure oversetharr( PQ) is a line. Ray oversetharr(OR) is perpendicular to line oversetharr (PQ). Oversetharr(OS ) is another ray lying between rays oversetharr(OP) and oversetharr(OR) . Prove that, angleROS = 1/2 ( angleQOS - anglePOS) .

In Figure,POQ is a line.Ray OR is perpendicular to lien PQdot OS is another ray lying between rays OP and OR. Prove that /_ROS=(1)/(2)(/_QOS-/_POS)

In Figure , POQ is a line. Ray OR is perpendicular to line PQ. OS is another ray lying between rays OP and OR. Prove that lfloorROS=(1)/(2)(lfloorQOS-lfloorPOS)

In Fig. 6.17, POQ is a line. Ray OR is perpendicular to line PQ. OS is another ray lying between rays OP and OR. Prove that angle ROS=1/2 (angle QOS-angle POS) .