in ∆XYZ, M is a point in interior of ∆XYZ, then prove that XY+XZ>YM+ZM
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Solution:-
Sin x = opposite side of x/hypotenuse
⇒ x/2x = 1/2
Sin x = 1/2 = Sin 30°
⇒ x = 30° or ∠ YXZ = 30°
Cos Z = Adjacent side of z/hypotenuse
⇒ x/2x = 1/2
⇒ Cos Z = 1/2 = Cos 60°
Z = 60° = ∠ YZX = 60° Answer
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