Solution to second question using mathematica is
Solution to first part follows
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Use Gauss-Jordan row reduction to solve the given system of equations. HINT (See Examples 1-6.] (If...
Use Gauss-Jordan row reduction to solve the given system of equations. HINT [See Examples 1-6.] (If there is no solution, enter NO SOLUTION. If the system is dependent, express your answer in terms of x, where y = y(x) and z = z(x).) -1/2x+y-1/2z=0 -1/2x-1/2y+z=0 x-1/2y-1/2z=0 (x,y,z)=
Use Gauss-Jordan row reduction to solve the given system of equations. HINT [See Examples 1-6.] (If there is no solution, enter NO SOLUTION. If the system is dependent, express your answer in terms of x, where y = y(x) and z = z(x).) x+y-8z=3 x-y-3z=0 2/3x -11/3z=2 (x,y,z)=
Use Gauss-Jordan row reduction to solve the given system of equations. HINT (See Examples 1-6. (If there is no solution, enter NO SOLUTION. If the system is dependent, express your answer in terms of z, where x = x(2) and y = y(2).) 3x - y + z = 3 4X - Y + Z = 2
Use Gauss-Jordan row reduction to solve the given system of equations. HINT [See Examples 1-6.] (If there is no solution, enter NO SOLUTION. If the system is dependent, express your answer in terms of x, where y = y(x).) 2x + 7y = 3 −x − 7y 2 = − 1 2 (x, y) =
Use Gauss-Jordan row reduction to solve the given system of equations. HINT [See Examples 1-6.] (If there is no solution, enter NO SOLUTION. If the system is dependent, express your answer in terms of x, where y = y(x).) 7x − 2y = 10 42x − 12y = 60 (x, y) =
Use Gauss-Jordan row reduction to solve the given system of equations. HINT [See Examples 1-6.] (If there is no solution, enter NO SOLUTION. If the system is dependent, express your answer in terms of x, where y = y(x).) 5x − 9y = 8 15x − 27y = 24 (x, y) =
Use Gauss-Jordan row reduction to solve the given system of equations. HINT [See Examples 1-6.] (If there is no solution, enter NO SOLUTION. If the system is dependent, express your answer in terms of z, where x = x(z) and y = y(z).) 3x − y − z = 0 x + y + z = 4 (x, y, z) =
Solve the system of linear equations, using the Gauss-Jordan elimination method. (If there is no solution, enter NO SOLUTION. If there are infinitely many solutions, express your answer in terms of the parameters t and/or s.) x − 2y + 3z = 3 2x + 3y − z = 0 x + 2y − 3z = −7 (x, y, z) = ( )
Solve the following system of equations using Gaussian or Gauss-Jordan elimination X- 3y + 3z = -20 4x + y - Z= -2 3x + 4y - 5z = 17 Select the correct choice below and, if necessary, fill in the answer boxes to complete your choice. O A. The solution is C (Type integers or simplified fractions) OB. There are infinitely many solutions of the form ez) (Type expressions using z as the variable.) C. There is no solution
Use Gauss-Jordan row reduction to solve the given system of equations. HINT [See Examples 1-6.1 (tf there is no solution, enter NO SOLUTION. If tsystem has infinbely many solutions write the general solution.)