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  • Equation:
  • Equation (4^sin(2*x)-2^2*sqrt(3)*sin(x))/sqrt(7*sin(x))=0
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  • Equation 4cosx+sin3x−8x=x^3+4 Equation 4cosx+sin3x−8x=x^3+4
  • Express {x} in terms of y where:
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  • Identical expressions

  • (four ^sin(two *x)- two ^ two *sqrt(three)*sin(x))/sqrt(seven *sin(x))= zero
  • (4 to the power of sinus of (2 multiply by x) minus 2 squared multiply by square root of (3) multiply by sinus of (x)) divide by square root of (7 multiply by sinus of (x)) equally 0
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  • (4sin(2*x)-22*sqrt(3)*sin(x))/sqrt(7*sin(x))=0
  • 4sin2*x-22*sqrt3*sinx/sqrt7*sinx=0
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  • (4^sin(2x)-2^2sqrt(3)sin(x))/sqrt(7sin(x))=0
  • (4sin(2x)-22sqrt(3)sin(x))/sqrt(7sin(x))=0
  • 4sin2x-22sqrt3sinx/sqrt7sinx=0
  • 4^sin2x-2^2sqrt3sinx/sqrt7sinx=0
  • (4^sin(2*x)-2^2*sqrt(3)*sin(x))/sqrt(7*sin(x))=O
  • (4^sin(2*x)-2^2*sqrt(3)*sin(x)) divide by sqrt(7*sin(x))=0
  • Similar expressions

  • (4^sin(2*x)+2^2*sqrt(3)*sin(x))/sqrt(7*sin(x))=0
  • (4^sin(2*x)-2^2*sqrt(3)*sinx)/sqrt(7*sinx)=0

(4^sin(2*x)-2^2*sqrt(3)*sin(x))/sqrt(7*sin(x))=0 equation

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Numerical solution:

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The solution

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 sin(2*x)       ___           
4         - 4*\/ 3 *sin(x)    
-------------------------- = 0
         __________           
       \/ 7*sin(x)            
$$\frac{4^{\sin{\left(2 x \right)}} - 4 \sqrt{3} \sin{\left(x \right)}}{\sqrt{7 \sin{\left(x \right)}}} = 0$$
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