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Solve for x [0, 2pi] 2sinx=3+2cscx
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start with 2sin(x)*sin(x)=3sin(x)+2; hint write cosec(x)=1/sin(x)
2sin^2(x)-3sin(x)-2=0; 2sin^2(x)-4sin(x)+sin(x)-2=0; 2sin(x)[sin(x)-2]+1[sin(x)-2]=0; sin(x)-2= 0; or 2sin(x)+1=0; sin(x) IS NOT EQUAL TO 2; so sin(x)=-(1/2), x belongs to 0 to 2pi, and sin is negative in third and fourth quadrant, so x= pi+(pi/6) or x= 2pi-(pi/6), solve that
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how do you get 2sin(x)*sin(x)=3sin(x)+2? because when i try to break it down i get sinx+sinx=3+2/sinx
Write cosec(x)= 1/sin(x); then take a common denominator or simply put, bring sin(x)on left side after taking LCM(least common multiple or whatever term you prefer to use)
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ok, i get it now
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