limit x-0 cos2x-cos3x/cos4x-1
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Lim x-->0(cos3x - cos2x )/(1-cos4x)
Lim x -->0 (2sin5x/2.sin(-x/2)/2sin^2(2x)
Lim x-->0 {sin(5x/2).sin(-x/2)}/(sin^2(2x)
=> {5/2 × (-1/2)/4}
=> -5/16
Lim x -->0 (2sin5x/2.sin(-x/2)/2sin^2(2x)
Lim x-->0 {sin(5x/2).sin(-x/2)}/(sin^2(2x)
=> {5/2 × (-1/2)/4}
=> -5/16
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