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What makes an equation either inconsistent consistent dependent or independent?
That doesn't apply to "an" equation, but to a set of equations (2 or more). Two equations are:* Inconsistent, if they have no common solution (a set of values, for the variables, that satisfies ALL the equations in the set). * Consistent, if they do. * Dependent, if one equation can be derived from the others. In this case, this equation doesn't provide any extra information. As a simple example, one equation is the same as another equation, multiplying both sides by a constant. * Independent, if this is not the case.
Give you an example of a non linear equation?
y=x2; if you graph it, it is not a line.
What is inconsistent equation?
An inconsistent equation is basically a hot mess in the world of math. It's when you have a system of equations that have no solution when graphed together. In other words, it's like trying to mix oil and water - they just don't play nice together. So, when you come across an inconsistent equation, it's basically telling you to go back to the drawing board and try again.
Can you give me something which has a parabola?
Equation: 5+(x-1)^2 Example: Rainbow
How can you tell if a equation is conditional inconsistent or identity?
3x2 -12x+24=-10x-20-3x2+6
