If sides of a triangle are 4,5,6 then prove that the largest angle is equal to twice the smallest angle
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Step-by-step explanation:
Let the sides of a Δ are in the ratios of 4x, 5x,6x
We know that 4x+5x+6x=180° (Sum of Δ Properties)
Therefore : 4x+5x+6x=180°
15x=180°
X= 180/15
X=12°
So angles of Δ are=
4x= 4x12=48
5x= 5x12=60
6x= 6x12=72
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