If the angle of a triangle are in the ratio 1.2.3 then the smallest angle in radian is
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Answer:
π/6
Step-by-step explanation:
let the common ratios of angles be x
then the angles would be x,2x and 3x
now, x+2x+3x=180°
[since sum of all angles of triangle is 180°]
6x=180
x=30°
now the angles are
x=30°
2x=2×30=60°
3x=3×30= 90°
Now, the smallest angle is
30° which is also equal to π/6 in radian
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