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  • Identical expressions

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  • ((2/cos(x))-1)2+2*((2*sin(x))/(cos(x))2)2-4/(cos(x))4=0
  • 2/cosx-12+2*2*sinx/cosx22-4/cosx4=0
  • ((2/cos(x))-1)²+2*((2*sin(x))/(cos(x))²)²-4/(cos(x))⁴=0
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  • ((2/cos(x))-1)^2+2((2sin(x))/(cos(x))^2)^2-4/(cos(x))^4=0
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  • 2/cosx-1^2+22sinx/cosx^2^2-4/cosx^4=0
  • ((2/cos(x))-1)^2+2*((2*sin(x))/(cos(x))^2)^2-4/(cos(x))^4=O
  • ((2 divide by cos(x))-1)^2+2*((2*sin(x)) divide by (cos(x))^2)^2-4 divide by (cos(x))^4=0
  • Similar expressions

  • ((2/cos(x))-1)^2-2*((2*sin(x))/(cos(x))^2)^2-4/(cos(x))^4=0
  • ((2/cos(x))+1)^2+2*((2*sin(x))/(cos(x))^2)^2-4/(cos(x))^4=0
  • ((2/cos(x))-1)^2+2*((2*sin(x))/(cos(x))^2)^2+4/(cos(x))^4=0
  • ((2/cosx)-1)^2+2*((2*sinx)/(cosx)^2)^2-4/(cosx)^4=0

((2/cos(x))-1)^2+2*((2*sin(x))/(cos(x))^2)^2-4/(cos(x))^4=0 equation

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Numerical solution:

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The solution

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            2               2              
/  2       \      /2*sin(x)\       4       
|------ - 1|  + 2*|--------|  - ------- = 0
\cos(x)    /      |   2    |       4       
                  \cos (x) /    cos (x)    
$$\left(2 \left(\frac{2 \sin{\left(x \right)}}{\cos^{2}{\left(x \right)}}\right)^{2} + \left(-1 + \frac{2}{\cos{\left(x \right)}}\right)^{2}\right) - \frac{4}{\cos^{4}{\left(x \right)}} = 0$$
The graph