answersLogoWhite

0

If you mean: 3x-4y = 19 and 3x-6y = 15

Then: x = 9 and y = 2

User Avatar

Wiki User

10y ago

What else can I help you with?

Related Questions

Which best describes a system of equations that has no solution?

An "inconsistent" set of equations. If they are all linear equations then the matrix of coefficients is singular.


What is the purpose and functionality of the MATLAB backslash command in solving linear systems of equations?

The MATLAB backslash command () is used to efficiently solve linear systems of equations by performing matrix division. It calculates the solution to the system of equations by finding the least squares solution or the exact solution depending on the properties of the matrix. This command is particularly useful for solving large systems of linear equations in a fast and accurate manner.


What is a unique solution in linear equations?

This is the case when there is only one set of values for each of the variables that satisfies the system of linear equations. It requires the matrix of coefficients. A to be invertible. If the system of equations is y = Ax then the unique solution is x = A-1y.


What is an algebraic model used to find the exact solution of a system of equations?

An algebraic model used to find the exact solution of a system of equations is typically represented by matrices and can be solved using methods such as Gaussian elimination or matrix inversion. In this context, systems of linear equations can be expressed in matrix form as (AX = B), where (A) is the coefficient matrix, (X) is the variable matrix, and (B) is the constant matrix. By applying these methods, one can systematically determine the values of the variables that satisfy all equations in the system. Additionally, tools like the determinant and Cramer's Rule can also be employed for certain types of systems.


How do i solve rank of a determinant?

Matrix inverses and determinants, square and nonsingular, the equations AX = I and XA = I have the same solution, X. This solution is called the inverse of A.


What does the backslash operator do in MATLAB and how is it used in matrix operations?

In MATLAB, the backslash operator () is used for solving systems of linear equations. It performs matrix left division, which is equivalent to solving the equation Ax B for x, where A is the coefficient matrix and B is the right-hand side matrix. The backslash operator is commonly used to find the solution to a system of linear equations in MATLAB.


What is the application for rank of the matrix?

Rank of a matrix is used to find consistency of linear system of equations.As we know most of the engineering problems land up with the problem of finding solution of a linear system of equations ,at that point rank of matrix is useful.


You can solve a system of equations by translating it into a matrix manipulating the matrix until it has eliminated terms and then translating it back to equations?

True


How do you solve 4 equation with 4 unknows?

Create a matrix of the coefficients of each equation. The solutions to the equations should make up the rightmost column of the matrix. Then, row reduce the matrix until you are able to rewrite the equations and solve them. The matrix should be a 4x5 matrix (4 rows and 5 columns) for four equations with four variables. This is known as a system of equations.


Homogeneous system with m equations and n unknowns how to prove it has only one solution?

row reduce the matrix in question and see if it has any free variables. if it does then it has many solution's. If not then it only has one unique solution. which is of course the trivial solution (0)


What is the purpose of the MATLAB backward slash () operator in numerical computations?

The MATLAB backward slash () operator is used for solving systems of linear equations in numerical computations. It helps find the solution to a system of equations by performing matrix division.


How do you construct five questions of equation in the variables and find the solution?

To construct five equations in variables, you first need to define the variables representing the unknowns in your problem. Then, create equations based on relationships or conditions involving these variables. For example, if you're dealing with a system of equations, you could formulate equations based on sums, products, or ratios. To find the solution, you can use methods such as substitution, elimination, or matrix operations to solve the system of equations and determine the values of the variables.