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" afa "16cot A=12" at,"vec a" if "(sin A...

" afa "16cot A=12" at,"vec a" if "(sin A+cos A)/(sin A-cos A)" an "41+(3)/(4)" ind "arg|4|

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Given that 16cot A=12; find the value of (sin A+cos A)/(sin A-cos A)

(sin 12 A)/(sin 4A) - (cos 12 A)/(cos 4A)=

sin4A = 4sin A cos ^ (3) A-4cos A sin ^ (3) A

The value of 4 sin A cos ^(3) A-4 cos A sin ^(3)A

sin4A = 4sin A * cos ^ (3) A-4cos A * sin ^ (3) A

(sin12A)/(sin4A)-(cos12A)/(cos4A)=

(sin12A)/(sin4A)-(cos12A)/(cos4A)=

If 16cot x=12, then (sin x-cos x)/(sin x+cos x) equals (1)/(7)(b)(3)/(7)(c)(2)/(7)(d)0

Prove that cos A cos 2A cos 4A cos 8A= (sin 16A)/(16 sin A) .

The value of 4 sin A cos^(3) A- 4 cos A sin^(3) A is equal to