find the value of coses 30 geometrically
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For finding the value of sin 300geometrically, we construct an equilateral triangle ABC of side 2 a. From A, we draw perpendicular AD to BC. Now, BD = CD = 1/2 BC = a
In triangle ABD, BAD + BDA + DAB = 180 (BY ANGLE SUM PROPERTY)
=== 600+ BAD + 900= 1800(SINCE AD | BC AND ALL ANGLES ARE 600in a equilateral triangle)
=== BAD = 300
IN RT TRIANGLE BAD,
SIN 300= BD / AB= a / 2 a= 1/ 2
hence geometrically shown that sin 30 is 1/2
In triangle ABD, BAD + BDA + DAB = 180 (BY ANGLE SUM PROPERTY)
=== 600+ BAD + 900= 1800(SINCE AD | BC AND ALL ANGLES ARE 600in a equilateral triangle)
=== BAD = 300
IN RT TRIANGLE BAD,
SIN 300= BD / AB= a / 2 a= 1/ 2
hence geometrically shown that sin 30 is 1/2
bob23:
cos
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