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I'm trying to solve for Mach number based on the given Prandtl-Meyer function, however I keep getting odd error.

Here is my code:

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

This is the website that has the function I'm trying to solve.

Any help would be greatly appreciated.

##UPDATED:

UPDATED:

g = 1.4

v2 = 54.76

M2 := FindRoot[
  v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (x^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[x^2 - 1]])/Pi*180, {x, 3}]
M2

I'm trying to solve for Mach number based on the given Prandtl-Meyer function, however I keep getting odd error.

Here is my code:

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

This is the website that has the function I'm trying to solve.

Any help would be greatly appreciated.

##UPDATED:

g = 1.4

v2 = 54.76

M2 := FindRoot[
  v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (x^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[x^2 - 1]])/Pi*180, {x, 3}]
M2

I'm trying to solve for Mach number based on the given Prandtl-Meyer function, however I keep getting odd error.

Here is my code:

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

This is the website that has the function I'm trying to solve.

Any help would be greatly appreciated.

UPDATED:

g = 1.4

v2 = 54.76

M2 := FindRoot[
  v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (x^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[x^2 - 1]])/Pi*180, {x, 3}]
M2
edited tags
Source Link

I'm trying to solve for Mach number based on the given Prandtle MeyerPrandtl-Meyer function, however I keep getting odd error.

Here is my code:

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]* ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

ThisThis is the website that has the function I'm trying to solve: http://www.grc.nasa.gov/WWW/k-12/airplane/pranmyer.html.

Any help would be greatly appreciated.

UPDATED##UPDATED: g = 1.4

v2 = 54.76

M2 := FindRoot[ v2 == (Sqrt[(g + 1)/(g - 1)]* ArcTan[Sqrt[(g - 1) (x^2 - 1)/(g + 1)]] - ArcTan[Sqrt[x^2 - 1]])/Pi*180, {x, 3}] M2

g = 1.4

v2 = 54.76

M2 := FindRoot[
  v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (x^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[x^2 - 1]])/Pi*180, {x, 3}]
M2

I'm trying to solve for Mach number based on the given Prandtle Meyer function, however I keep getting odd error.

Here is my code:

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]* ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

This is the website that has the function I'm trying to solve: http://www.grc.nasa.gov/WWW/k-12/airplane/pranmyer.html

Any help would be greatly appreciated.

UPDATED: g = 1.4

v2 = 54.76

M2 := FindRoot[ v2 == (Sqrt[(g + 1)/(g - 1)]* ArcTan[Sqrt[(g - 1) (x^2 - 1)/(g + 1)]] - ArcTan[Sqrt[x^2 - 1]])/Pi*180, {x, 3}] M2

I'm trying to solve for Mach number based on the given Prandtl-Meyer function, however I keep getting odd error.

Here is my code:

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

This is the website that has the function I'm trying to solve.

Any help would be greatly appreciated.

##UPDATED:

g = 1.4

v2 = 54.76

M2 := FindRoot[
  v2 == (Sqrt[(g + 1)/(g - 1)]*
        ArcTan[Sqrt[(g - 1) (x^2 - 1)/(g + 1)]] - 
       ArcTan[Sqrt[x^2 - 1]])/Pi*180, {x, 3}]
M2
added 192 characters in body
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I'm trying to solve for Mach number based on the given Prandtle Meyer function, however I keep getting odd error.

Here is my code:

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]* ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

This is the website that has the function I'm trying to solve: http://www.grc.nasa.gov/WWW/k-12/airplane/pranmyer.html

Any help would be greatly appreciated.

UPDATED: g = 1.4

v2 = 54.76

M2 := FindRoot[ v2 == (Sqrt[(g + 1)/(g - 1)]* ArcTan[Sqrt[(g - 1) (x^2 - 1)/(g + 1)]] - ArcTan[Sqrt[x^2 - 1]])/Pi*180, {x, 3}] M2

I'm trying to solve for Mach number based on the given Prandtle Meyer function, however I keep getting odd error.

Here is my code:

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]* ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

This is the website that has the function I'm trying to solve: http://www.grc.nasa.gov/WWW/k-12/airplane/pranmyer.html

Any help would be greatly appreciated.

I'm trying to solve for Mach number based on the given Prandtle Meyer function, however I keep getting odd error.

Here is my code:

g = 1.4

v2 = 54

Solve[v2 == (Sqrt[(g + 1)/(g - 1)]* ArcTan[Sqrt[(g - 1) (M2^2 - 1)/(g + 1)]] - ArcTan[Sqrt[M2^2 - 1]])/Pi*180, {M2}];

This is the website that has the function I'm trying to solve: http://www.grc.nasa.gov/WWW/k-12/airplane/pranmyer.html

Any help would be greatly appreciated.

UPDATED: g = 1.4

v2 = 54.76

M2 := FindRoot[ v2 == (Sqrt[(g + 1)/(g - 1)]* ArcTan[Sqrt[(g - 1) (x^2 - 1)/(g + 1)]] - ArcTan[Sqrt[x^2 - 1]])/Pi*180, {x, 3}] M2

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