For Exercises 53–58, solve the systems of equations. If a system does not have a unique solution, state whether the system is inconsistent or the equations are dependent.
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- Is it possible for a system of equations which involves two or more variables to have no solution? Does this system of equations have a solution? 2x + 3y = 6, 2x + 3y = 12? How can one deduce whether a system of equations has a solution? Explain.arrow_forwardSolve the system -2 +x2 -3 +x3 +x4 +x4 6. x1 +s ||arrow_forwardHelp me answer in full detailsarrow_forward
- Is (10, 10) a solution to this system of equations? y = 4 y = -X + 5 yes noarrow_forwardUsing the method of addition, is there only one way to solve the system?arrow_forwardWrite a uniform motion problem similar to Example 5.42 that relates to where you live with your friends or family members. Then translate to a system of equations and solve it.arrow_forward
- Write an application problem similar to Example 4.14. Then translate to a system of equations and solve it.arrow_forwardJolve the system 1 2 4 5 6 X2 X3 2 -3 10 5.arrow_forwardSolve the linear system X₁ + x2 + x3 + x4 = 1 3x₁ + x2 + x3 — X4 = 5 5x1 x₂ + x3 = 5x4 = 3 x2 Describe the solution set geometrically.arrow_forward
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