Given 5sinA=3 find secA-tanA
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Answer:
5sin A= 3
sinA =opp/hyp
=3/5
Let BC be 3k AC be 5k (k is the positive real no.)
By applying Pythagoras theorem
AC2 = AB2 +BC2
(5)2 = (AB)2+ (3)2
25 = (AB)2+ 9
25- 9= AB2
16 = AB2
4 = AB
Sec A =5/3
tan A = 3/4
secA -tanA
5/3 - 3/4
LCM of 3 & 4 =12
5 - 3/12
2 /12
6
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