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Lucy OPPosts Temple 2 : In Fig. 6.10, ray OS stands on a line POQ. Ray OR and ray OT are angle bisectors of Z POS and Z SOQ, respectively. If Z POS = x, find Z ROT

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Similar Questions

Q1

In the figure, ray OS stand on a line POQ. Ray OR and ray OT are angle bisectors of $∠ P O S$ and $∠ S O Q$ respectively. If $∠ P O S = x$ , find $∠ R O T$

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Q2

In the given figure, ray OS stand on a line POQ, Ray OR and ray OT are angle bisectors of ∠POS and∠SOQ respectively. If ∠POS = x, find ∠ROT.

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Q3

In the figure OS stand on a line POQ. Ray OR and ray OT are angle bisectors of ∠POS and ∠SOQ respectively. If ∠ POS = 𝒙, find ∠ ROT.

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Q4

In figure, ray

O S

stands on a line

P O Q

. Ray

O R

and ray

O T

are angle bisectors of

∠ P O S

and

∠ S O Q

, respectively. If

∠ P O S = x,

find

∠ R O T

.

View Solution

Q5

If ray

O S

stand on a line

P O Q

. Ray

O R

and ray

O T

are angle bisectors of

∠ P O S

and

∠ S O Q

respectively. If

∠ P O S = x

, find

∠ R O T

.

View Solution