If the equation secx+cosecx=c has three real roots between 0 and pi then 1)c^2= 8 2)c^2 8 4)0
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c^2=8
Step-by-step explanation:
secx+cscx=C
2√2sin(X+π/4)/sin2x=C
let sin(X+π/4)/sin2x=y
for maximum or minimum value dy/dx=0
dy/dx=(1-tanx)(1+tanx+tan^2x)
tanx=1
X=45°,225°
hence there exists a maximum value at X=45°
C<= 2√2
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