im stuck...
and.. this,.
The first one, move sqrt3 to the left side and factor by grouping.
The second one. Move sin x to the left side. Use the double angle formula on sin 2x, and factor.
I can't find any common variable. I'm sorry, math makes me feel retarded (bc i am) @mathstudent55
\[4\sin x \cos x-2 \sin x +2{\sqrt{3} \cos x- \sqrt{3}}\]
\[= 2 \sin x (2 \cos x-1) +\sqrt{3} (2 \cos x-1)\]
rest you proceed
another one
sin 2x= sin x implies 2 sin x cos x-sin x =0 implies sin x (2cos x-1)=0
now solve for each factor to zero. never cancel out any factor
@elusive
@jango_IN_DTOWN thank you, im still working on the first problem
cosx-1 .... I can't apply the pyth identity because it's not squared. do I square it myself?
which problem?
In this problem you have to find x
\[(2\cos x-1) (2 \sin x +\sqrt{3} )=0\]
set each factor to zero and solve for x
thanks so much
is there anything mentioned regarding the domain of x??
no.
Why is your first factor squared?
The answer is not the solution both factors have in common. The answer is all of the solutions of both factors. Also, if the domain is not restricted, then you need to find all values of x, not just the ones inside the interval [0, 2pi].
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