Question

Solve the system by elimination for 2x-y=11 and 6x-3y=15

Answer 1

The system of equation has no solution.Because the variables in the given equation got canceled during substation.

How can we determine the solution to an equation?

We do the identical actions on both sides to ensure that both expressions remain equal. Solving equations entails determining the values of the variables involved for which the equation is valid.

The given equation is;

Equation 1;

$\rm 2x-y=11$

Equation 2;

$\rm 6x-3y=15$

From the equation 1 find the value of the y and put in the equation 2 as;

$\rm y=2x-11$

$\rm 6x-3y=15 \\\\\ 6x-3(2x-11)=15 \\\\\ 6x-6x-33=15$

From the above equation, it is observed that the variables in the equation got canceled.

Hence, the system of equation has no solution.

To learn more about the equation, refer to the link;

brainly.com/question/10413253

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