Statement I: In the adjoining figure $$l||m$$ is cut by the transversal 'n'. If $$\angle 1=70{}^\circ $$then $$\angle 6=110{}^\circ $$ Statement II: In the adjoining figure $$\angle 1=\angle 3=\angle 5=\angle 7$$ and $$\angle 2=\angle 4=\angle 6=\angle 8$$

Question

TuteeHUB · Accepted Answer

Both Statement -I and Statement - II are false.

TuteeHUB · Answer

Both Statement -I and Statement - II are true.

TuteeHUB · Answer

Statement -I is true, Statement II is false.

TuteeHUB · Answer

Statement -I is false, Statement II is true.

1.	Statement I: In the adjoining figure \[l\|\|m\] is cut by the transversal 'n'. If \[\angle 1=70{}^\circ \]then \[\angle 6=110{}^\circ \] Statement II: In the adjoining figure \[\angle 1=\angle 3=\angle 5=\angle 7\] and \[\angle 2=\angle 4=\angle 6=\angle 8\]
A.	Both Statement -I and Statement - II are true.
B.	Both Statement -I and Statement - II are false.
C.	Statement -I is true, Statement II is false.
D.	Statement -I is false, Statement II is true.
Answer» B. Both Statement -I and Statement - II are false.

Statement I: In the adjoining figure \[l||m\] is cut by the transversal 'n'. If \[\angle 1=70{}^\circ \]then \[\angle 6=110{}^\circ \] Statement II: In the adjoining figure \[\angle 1=\angle 3=\angle 5=\angle 7\] and \[\angle 2=\angle 4=\angle 6=\angle 8\]

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