Solve 0
let cos theta = x \[\huge\rm -1 - \frac{x}{2}= \frac{-4-\sqrt{3}}{4}\] now can you slve for x ??
solve **
x=(2+√3)/2
hmm that's not correct how did you get 2 at the numerator ?? :=))
multiple 2 from the x to the 4 being divided?
to get rid of the fraction you would multiply both sides by 4 but first get the common denominator at left side
give me a minute sorry
make sense ? or maybe show ur work so i can find out the mistakes :=))
sure take ur time :=))
you would move the -1 to the right ? before finding the cmd?
the easy way is to get the common denominator at left side first \[\frac{ -1 }{ 1 }- \frac{x}{2}\]
-4/4?
then it would be move to the right side?
hmm no \[\huge\rm \color{reD}{-1 - \frac{x}{2}}= \frac{-4-\sqrt{3}}{4}\] first solve left side find common denominator
btw how did you get -4/4 ?
-1-2x/4=...
hmm i have not idea how did you get 4 ?
the common demoninator is 4?
lets work on left side \[\frac{ -1 }{ 1 }- \frac{x}{2}\] both denominator aren't the same so we should multiply them ignore right side for a sec :=))
hmm not left hand side:common denominator isn't 4
oh then it would be (-2/2)-x/2
?
right \[\huge\rm \frac{-2-x}{2}= \frac{-4-\sqrt{3}}{4}\] now multiply both sides by 4 :=))
brb sorry gimme few mints :=))
its fine :)
-4-x=-4−√3
x=√3
|dw:1445187097452:dw| -2 and -x both should be multiply by 2
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