x/3-y/4 = 0 => multiply all terms by 12 => 4x-3y = 0
x/2+3y/10 = 27/5 => multiply all terms by 10 => 5x+3y = 54
4x-3y = 0
5x+3y = 54
Add both equations together which will eliminate 3y:
9x = 54
Divide both sides by 9:
x = 6
Substituting the value of x into 5x+3y = 54 and 4x-3y = 0 gives y a value of 8.
Therefore: x = 6 and y = 8
Without any equality signs the given terms can't be considered to be simultaneous equations.
Yes, for solving simultaneous equations.
standard
By elimination: x = 3 and y = 0
Solve the following systems of simultaneous linear equations using Gauss elimination method and Gauss-Seidel Method 2x1+3x2+7x3 = 12 -----(1) x1-4x2+5x3 = 2 -----(2) 4x1+5x2-12x3= -3 ----(3) Answer: I'm not here to answer your university/college assignment questions. Please refer to the related question below and use the algorithm, which you should have in your notes anyway, to do the work yourself.
Simultaneous equations can be solved using the elimination method.
The elimination method and the substitutionmethod.
The elimination method only works with simultaneous equations, hence another equation is needed here for it to be solvable.
Solving these simultaneous equations by the elimination method:- x = 1/8 and y = 23/12
Solving the above simultaneous equations by means of the elimination method works out as x = 2 and y = 3
Without any equality signs the given terms can't be considered to be simultaneous equations.
Yes, for solving simultaneous equations.
standard
By elimination: x = 3 and y = 0
Solve this simultaneous equation using the elimination method after rearraging these equations in the form of: 3x-y = 5 -x+y = 3 Add both equations together: 2x = 8 => x = 4 Substitute the value of x into the original equations to find the value of y: So: x = 4 and y = 7
Solve the following systems of simultaneous linear equations using Gauss elimination method and Gauss-Seidel Method 2x1+3x2+7x3 = 12 -----(1) x1-4x2+5x3 = 2 -----(2) 4x1+5x2-12x3= -3 ----(3) Answer: I'm not here to answer your university/college assignment questions. Please refer to the related question below and use the algorithm, which you should have in your notes anyway, to do the work yourself.
For a complete guide on when to use simultaneous method in indices maths visit mathsrevision.net/gcse-maths-revision/algebra/simultaneous-equations