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Question Number 189026 by Rupesh123 last updated on 10/Mar/23

Answered by Ar Brandon last updated on 10/Mar/23

cot^2 x+1=cosec^2 x   ∣4−a∣+1=((∣a∣)/3) , 0<a≤4  ⇒4−a+1=(a/3) ⇒a=((15)/4)

cot2x+1=cosec2x4a+1=a3,0<a44a+1=a3a=154

Commented by Rupesh123 last updated on 10/Mar/23

Excellent!

Answered by manxsol last updated on 10/Mar/23

sinxctx=cosx=(√(3/a))(√(4−a))  (3/a)+(3/a)(4−a)=1  (a/3)=5−a  a=15−3a  4a=15  a=15/4

sinxctx=cosx=3a4a3a+3a(4a)=1a3=5aa=153a4a=15a=15/4

Commented by Rupesh123 last updated on 10/Mar/23

Excellent

Answered by MJS_new last updated on 11/Mar/23

sin^2  x =(3/a) ⇒ cos^2  x =((a−3)/a)  ⇒ cot^2  x =((a−3)/3)=4−a ⇒ a=((15)/4)

sin2x=3acos2x=a3acot2x=a33=4aa=154

Commented by manxsol last updated on 11/Mar/23

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