if m।। n and p and q are the transversel find angel 5 and angel 3... see the figure
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hi there,
Given: ∠1 = 123° , ∠4 = 85° To find : ∠2, ∠3,∠5, ∠6
Proof:
∠1 = ∠2 = 123° (Alternate interior angles)
∠3 + ∠2 = 180 ° (Linear Pair)
∠3 = 180 - ∠2
= 180 - 123
= 57°
∠4 + ∠6 = 180 (Linear Pair)
∠6 = 180 - ∠4
= 180 - 85
= 95°
∠5 = ∠6 (Vertically Opposite Angles....same as ∠1 and ∠2 given above)
Hope this helps
Given: ∠1 = 123° , ∠4 = 85° To find : ∠2, ∠3,∠5, ∠6
Proof:
∠1 = ∠2 = 123° (Alternate interior angles)
∠3 + ∠2 = 180 ° (Linear Pair)
∠3 = 180 - ∠2
= 180 - 123
= 57°
∠4 + ∠6 = 180 (Linear Pair)
∠6 = 180 - ∠4
= 180 - 85
= 95°
∠5 = ∠6 (Vertically Opposite Angles....same as ∠1 and ∠2 given above)
Hope this helps
ChirikaSasaki:
A mistake is there.
Answered by
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Here, angle 1=angle 2=123degrees [pairs of interior alternate angles].
then, we have angle 2 + 3= 180degrees. [they form supplementary angle. ]
=> 123 + angle 3= 180
=> angle 3= 180 - 123.
therefore, angle 3=57degrees.
Again, angle 4 + 6 = 180
=> 85 + angle 6 = 180
=> angle 6 = 180- 85
=> angle 6 = 95degrees.
then, angle 6 = 5 = 95degrees [pairs of exterior alternate angles].
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then, we have angle 2 + 3= 180degrees. [they form supplementary angle. ]
=> 123 + angle 3= 180
=> angle 3= 180 - 123.
therefore, angle 3=57degrees.
Again, angle 4 + 6 = 180
=> 85 + angle 6 = 180
=> angle 6 = 180- 85
=> angle 6 = 95degrees.
then, angle 6 = 5 = 95degrees [pairs of exterior alternate angles].
Hope my solution helps you. What about making me brienliest???
Follow me if u need any help..
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