If tan A =4/3 ,then (sinA+cosA)=?
Answers
Answered by
8
tan A = 4/3
tan A = Perpendicular/Base
P = 4
B = 3
H^2 = P^2 + B^2
H^2 = 4^2 + 3^2
H = √25
H = 5
------------------------------
Now,
sinA + cosA
= (P/H) + (B/H)
= (P+B)/H
= (4+3)/5
= 7/5
or, 1.4
==========================
tan A = Perpendicular/Base
P = 4
B = 3
H^2 = P^2 + B^2
H^2 = 4^2 + 3^2
H = √25
H = 5
------------------------------
Now,
sinA + cosA
= (P/H) + (B/H)
= (P+B)/H
= (4+3)/5
= 7/5
or, 1.4
==========================
Anonymous:
Thanks for the answer....
Answered by
3
tanA=SinA/CosA=4/3
here P=4 and B=3
so by P.G.T. P2+B2=H2
9+16=H2
H2=25
H=5
so SinA= 4/5
and Cos A=3/5
according to question (sinA+cosA)
=4/5+3/5
=7/5
here P=4 and B=3
so by P.G.T. P2+B2=H2
9+16=H2
H2=25
H=5
so SinA= 4/5
and Cos A=3/5
according to question (sinA+cosA)
=4/5+3/5
=7/5
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