If sin
calculate Cos A and tan A
Let ΔABC be a right-angled triangle, right-angled at point B

Given that,
Sin A = ![]()
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Let BC be 3k. Therefore, AC will be 4k, where k is a positive integer.
Applying Pythagoras theorem in ΔABC, we obtain
AC2 = AB2 + BC2
(4k)2 = AB2 + (3k)2
16k2 - 9k2 = AB2
7k2 = AB2
AB =
k
Cos A = ![]()
=
= ![]()
Tan A = ![]()
=
= ![]()