Compare the equations. If it has the same slope it most likely will be parallel which means it has 0 solutions. However, if you plug in points and they match up exactly it would have an infinite amount of solutions. The only way it would intersect more than once or 2 then would be if it was a parabola which would have a x^2 value typically. If it has 1 solution it means it would intersect once.
Equations of the form y2 = x3 + ax + b are powerful mathematical tools. The Birch and Swinnerton-Dyer conjecture tells how to determine how many solutions they have in the realm of rational numbers-information that could solve a host of problems, if the conjecture is true.
You find a solution set. Depending on whether the equations are linear or otherwise, consistent or not, the solution set may consist of none, one, several or infinitely many possible solutions to the system.
The system of equations provided is not clear, as the equation given (6y-5x+24 2.5x3y12) is not properly formatted and difficult to interpret. Please provide the equations in a clear and accurate form, such as two separate equations, in order for me to determine if there is a solution.
Checking your solution in the original equation is always a good idea,simply to determine whether or not you made a mistake.If your solution doesn't make the original equation true, then it's wrong.
Solving equations in two unknowns requires two independent equations. Since you have only one equation there is no solution. Furthermore, it is not clear whether there is meant to be a symbol between 6x and 7y. Well the guy failed at asking a question but im sure he means 6x+7y=96 Whoever can solve that would be nice. Answer should be in a ordered pair. * * * If s/he means 6x + 7y = 96, then this equation, of a line in two dimensional space is the set of solutions. Each and every one of the infinite number of points on that line is a solution.
If it has infinite number of solutions that means that any ordered pair put into the system will make it true. I believe the relationship of the graphs question your asking is that tooth equations will probably be the same line
Equations of the form y2 = x3 + ax + b are powerful mathematical tools. The Birch and Swinnerton-Dyer conjecture tells how to determine how many solutions they have in the realm of rational numbers-information that could solve a host of problems, if the conjecture is true.
You find a solution set. Depending on whether the equations are linear or otherwise, consistent or not, the solution set may consist of none, one, several or infinitely many possible solutions to the system.
The system of equations provided is not clear, as the equation given (6y-5x+24 2.5x3y12) is not properly formatted and difficult to interpret. Please provide the equations in a clear and accurate form, such as two separate equations, in order for me to determine if there is a solution.
If you graph the two functions defined by the two equations of the system, and their graphs are two parallel line, then the system has no solution (there is not a point of intersection).
That depends on whether the Universe itself is infinite. It is not currently known whether this is the case.
If you're talking about two linear equations, make sure they are not parallel. If you're talking about quadratics, make sure that b2-4ac is not negative.
It is not to solve so much as to see the number of solutions and whether there is a real solution to the equation. b2 - 4(a)(c) A positive answer = two real solutions. A negative answer = no real solution ( complex solution i ) If zero as the answer there is one real solution.
Checking your solution in the original equation is always a good idea,simply to determine whether or not you made a mistake.If your solution doesn't make the original equation true, then it's wrong.
The answer depends on whether they are linear, non-linear, differential or other types of equations.
The answer depends on whether the equations are second degree polynomials, second degree differential equations or whatever. The methods are very different!
To decide whether or not infinite life has a purpose.