ANSWER
1. A
2. C
3. D
4. B
5. E
Step-by-step explanation
QUESTION A
The given system of equation is :

and

Make x the subject in equation (1)
This implies that;

Put equation(3) into equation (2).


Group like terms;



Put y=0 into equation(3).


(-8,0)
QUESTION B
First equation:

Second equation:

Subtract the first equation from the second equation.

Simplify;


Put x=1 into any of the equations, say the first one.




(1,3)
QUESTION C
First equation:

Second equation:

Make y the subject in the first equation;

Put y=-x-4 into the second equation;

Expand:

Group like terms:



Put x=-2 into

This implies that;


(-2,-2)
QUESTION D
First equation:4x+6y=-12
Second equation: 2x+3y=9
Divide the first equation by 2;
New equation: 2x+3y=-6
Subtract the second equation from the new equation;

. This statement is not true.
The system has no solution;
QUESTION E
First equation:

Second equation:

Divide the second equation by 4;
New equation:

Subtract the second equation from the new equation;

This statement is true.
This system has infinitely many solutions.