Prove that angle opposite to the longest side in a triangle( other than equilateral) is more than 60 degrees.
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Equilateral triangle can be defined as: Triangle whose each angle equals to 60 degree
So 2/3 of right angle is also 60 degrees
By law of sines we know that:
The angle opposite to longest side will be greater in measure of angle
In a triangle
As we know the product of all three angles is 180 degree
Where one angle must be equal to or should be 60 degree
Also the greater angle cant be 60 degree it should be more than 60
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