in the figure what is the value of x
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Answered by
1
Answer:
x=95°
Step-by-step explanation:
In ΔPQR,
∠QRS=∠QPR+∠PQR(Exterior angle sum property)
∠QRS=35°+30°
∠QRS=65°
In ΔRTS,
∠QTS=QRS+∠TSR(Exterior angle sum property)
x=65°+30°
x=95°
Answered by
0
Answer:
X=95°
Step-by-step explanation:
PRS=180°
angle P + angle Q+ angle R=180° (as it forms a triangle )
so, 35°+30°+ y = 180°
= y = 180°- 65° = 115°
thus , angle QRS = 180°- angle QRP
= 180°-115° = 65°
angle x = angle xSR + angle QRS ( THE SUM OF TWO ANGLES IS EQUAL TO THE VALUE OF OPPOSITE EXTERIOR ANGLE IN A TRIANGLE)
Thus, angle X= 30°+65°=95°
angle x=95°
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