In fig, find the value of x
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Answer:
45° because The uper fig. is of 45°
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Let the imaginary line be marked as T,R and S.
∴∠APT=∠PTS (alternate interior angles)
∠CQT=∠QTS (alternate interior angles)
Now, ∵ ∠PTS= 45° and ∠QTS= 30°
∴ 45°+30°+x= 180° (sum of all angles are 360°)
75°+x= 180
x= 180°-75°
∴x=105°
Hope this helps you!!
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