SOLUTION: Points $L$ and $M$ lie on a circle $\omega_1$ centered at $O$. The circle $\omega_2$ passing through points $O,$ $L,$ and $M$ is drawn. If the measure of arc $PQ$ in circle $\ome

Algebra ->  Geometry-proofs -> SOLUTION: Points $L$ and $M$ lie on a circle $\omega_1$ centered at $O$. The circle $\omega_2$ passing through points $O,$ $L,$ and $M$ is drawn. If the measure of arc $PQ$ in circle $\ome      Log On


   

Question 1210565: Points $L$ and $M$ lie on a circle $\omega_1$ centered at $O$. The circle $\omega_2$ passing through points $O,$ $L,$ and $M$ is drawn. If the measure of arc $PQ$ in circle $\omega_1$ is $40^\circ,$ then find the measure of arc $LM$ in circle $\omega_1$, in degrees.
Answer by ikleyn(53617) About Me  (Show Source):
You can put this solution on YOUR website!
.
Points L and M lie on a circle omega_1 centered at O. The circle omega_2 passing through points
O, L, and M is drawn. If the measure of arc PQ in circle omega_1 is 40°,
then find the measure of arc LM in circle omega_1, in degrees.
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Makes no sense.

Different parts of this "quasi"-problem have NEITHER logical,
nor geometrical, nor physical connection to each other.

Another attempt by the laboratory of fake geometric problems
to cram nonsense into the reader's head.