Solve
cosx tanx=1/2 ?
Thanks !
Hi..
First, simplify the left side of the equation using the trigonometric identity for tangent:
cosx tanx will become
Then, the simplified equation we now have to solve is
The values of angle x which sign equals 1/2 are 30 degrees and
150 degrees, or and
radians.
Since sine is a periodic function with the period of , any angle
obtained by adding an integer multiple of
to
and
will have the
same sine.
So, all solutions of this equation are
and
,
where k is an integer:
secx + sanx Simplify:eC+ tanx-cos CoSx
secx + sanx Simplify:eC+ tanx-cos CoSx
tanx OX (substitution) In(cosx)
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please solve and explain detailed
sinx + cosx= 1
sin (x) + cos(x) = 1
Question 12 Find the derivative of the function f(x)= (in(cox) + sinº(x))2. • f'(x) = 12(In(cox) + sin?(x)) (3sin?x cosx – tanx) • f'(x) = 12(In(cox) + sin?(x))+(3sinx cos?x - tanx) o f'(x) = 12(In(cox) + sin(x))(3sinx cosx + tanx) o f'(x) = 12(In(cox) + sin}(x))^2(3sin?x cosx + tanx) A Moving to another question will save this response.
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