A. One Nonzero Solution
B. Infinitely Many Solutions
C. No Solution
D. Soultion of 0
Please help!! Which one is it?? I need this answer quickly!
An "inconsistent" set of equations. If they are all linear equations then the matrix of coefficients is singular.
If in the course of your elimination you come across a clearly untrue statement such as 0 = 2, it indicates that there is no solution. For example, let's pick a simple system. x = 9 x = 0 If we use elimination by multiplying the bottom equation by -1 to eliminate the x's then add the two equations together, we will end up with 0 = 9 which is clearly an untrue statement. Therefore the two equations (actually parallel lines) have no solution.
The solution of a system of linear equations is a pair of values that make both of the equations true.
equal equations.
A system of equations will have no solutions if the line they represent are parallel. Remember that the solution of a system of equations is physically represented by the intersection point of the two lines. If the lines don't intersect (parallel) then there can be no solution.
Inconsistent.
Which of the following best describes the solution to the system of equations below?3x + 6y = 10 9x + 18y = 30
An "inconsistent" set of equations. If they are all linear equations then the matrix of coefficients is singular.
It is a correct statement.
false
a vetical line has an undifined rate of change
The statement - The graph of a system of equations with the same slope and the same y intercepts will have no solution is True
The answer will depend on statement 3 5 - whatever that may be!
there is no linear equations that has no solution every problem has a solution
The resultant liquid is called a solution.
The solution of Maxwell's equations in the context of electromagnetic field propagation describes how electric and magnetic fields interact and propagate through space. These equations govern the behavior of electromagnetic waves, such as light, and provide a framework for understanding the fundamental principles of electromagnetism.
Karl Schwarzschild found the first exact solution to Einstein's field equations in the context of general relativity. This solution describes the gravitational field around a spherically symmetric mass, giving rise to what is now known as the Schwarzschild metric, which describes the geometry of spacetime near a non-rotating, uncharged black hole.