- #1
solakis1
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Solve the following system:
1) $6x^2+x(19y+3)+15y^2+5y=0$
2)$10x^3+(11y+5)x^2+(3y^2+3y+12)x+6y+6=0 $
1) $6x^2+x(19y+3)+15y^2+5y=0$
2)$10x^3+(11y+5)x^2+(3y^2+3y+12)x+6y+6=0 $
To solve this system of equations, you can use the substitution method or the elimination method. The goal is to get one variable isolated on one side of the equation, and then substitute that value into the other equation to solve for the other variable.
The steps for solving a system of equations are:
1. Identify the variables in each equation
2. Choose a method (substitution or elimination)
3. Solve for one variable in one equation
4. Substitute that value into the other equation
5. Solve for the other variable
6. Check your solution by plugging it into both equations.
Yes, this system of equations can have more than one solution. If the two equations represent two lines that intersect at more than one point, then there will be multiple solutions.
You can check your solution by plugging it into both equations and seeing if it satisfies both equations. If it does, then your solution is correct.
No, there is no specific order in which you should solve the equations. You can choose to solve for either variable first, as long as you follow the steps for solving a system of equations.