None because it is an algebraic expression that can be simplified to: -70u-9
y2 there will me many solutions
How many solutions does an inconsistent system have
infinitely many solutions :)
There are many different types of solutions. Some examples of different solutions are isotonic solutions, hypertonic solutions and hypotonic solutions.
No. They can just as well have zero solutions, several solutions, or even infinitely many solutions.
Two complex solutions.
It has the following solutions.
A linear system of equations can have three types of solutions: no solutions, exactly one solution, or infinitely many solutions. If the equations represent parallel lines, there are no solutions. If they intersect at a single point, there is exactly one solution. If they coincide (are essentially the same line), there are infinitely many solutions.
no solutions
No Solutions
An identity equation has infinite solutions.
if a dependent system of equation is solved, how many solutions will there be?