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Answers
x=140°
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Step-by-step explanation:
40 °
+u=180 °
⇒u=140 °
ω+u=180 °
⇒ω=180°−u
=40°
∠z=70°(vertically opposite angles)
∠y+∠z=180°
⇒∠y=180°−∠z
180°−70°
=110°
⇒ω+x=180
∘
∴x=140 °
Given : q || r and p is the transversal
To find : Value of x in the figure
Solution :
Since, we can see that we are provided with the two angles along with two parallel straight lines.
The given angles in the figure which are (2x + 43)° and (2x - 3)° are nothing but co interior angles.
Sum of co interior angles is always equal to 180°.
Therefore,
=> (2x + 43)° + ( 2x - 3)° = 180°
=> 2x + 43° + 2x - 3° = 180°
=> 4x + 46° = 180°
=> 4x = 180° - 46°
=> 4x = 134°
=> x = 134°/4
=> x = 33.5
Hence the value of x is 33.5°
Learn More:
In the given figure, if AB||CI || EF and angle x: angle y=2:3 find the value of angle Z
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