if
3 Cot A = 4 then
find tan A and SinA
Answers
Answered by
1
Answer:
then tan A = 3/4 and you will get sinA from this
Answered by
0
Answer:
Given,
3cotA=4
sinA=ACBC
cosA=ACAB
tanA=ABBC
cotA=BCAB=3k4k
AB=4k
BC=3k
By pythagoras Theorem we get,
AC2=AB2+BC2
AC2=42+32
AC2=16+9
AC2=25
AC2=25
AC=5k
L.H.S
=1+tan2A1−tan2A
=1+(43)21−(43)
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