express the ratios cos A, tan A and sec A in terms of sin A.
in the given sollution it is said that cos A is positive when A is acute.. plzz explain this point.
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cosa= (1- sin^2A)^1/2
secA=1/cosa= 1/(1-sin^2A)^1/2
tana=(sec^2A - 1 )^1/2
tanA = { (1/1- sin^2A) - 1 }^1/2 = sin^2A / (1- sin^2A)
as angle is acute means angle lies in 1st quardent and all trigonometry function are positive in 1st quardent hence cos is also positive when there is acute angle.
secA=1/cosa= 1/(1-sin^2A)^1/2
tana=(sec^2A - 1 )^1/2
tanA = { (1/1- sin^2A) - 1 }^1/2 = sin^2A / (1- sin^2A)
as angle is acute means angle lies in 1st quardent and all trigonometry function are positive in 1st quardent hence cos is also positive when there is acute angle.
seenvasreddy:
from where this acute angle is taken and why it is mentioned here answer this question plzz
Answered by
0
Answer:
proof:in ∆abc it is right angle triangle
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