Fill in the tables to the right and determine the point of intersection of the two lines.

On the adjacent number plane, draw the graphs of \(y = - 3x\) and \(y = x - 4\) and determine the point of intersection

On the adjacent number plane, draw the graphs of \(y = 3x + 2\) and \(y = 2x + 1\) and determine the point of intersection

On a number plane draw the graphs of \(x-2y=4\) and \(2x+y=3\) and determine the point of intersection.

How many solutions for \(x\) are there, for the simultaneous equations.

\(\begin{array}{l}x + 10 = 0\\y + 10 = 0\end{array}\)

How many solutions for \(x\) are there, for the simultaneous equations

\(\begin{array}{l}x + y = 10\\x - y = 2\end{array}\)

How many solutions for \(x\) are there, for the simultaneous equations

\(\begin{array}{l}x + 100 = 0\\x - 100 = 0\end{array}\)

If a pair of straight lines on the \(x\)-\(y\) plane have no solution in \(\left( {x,{\rm{ }}y} \right)\), what can be said about them?

Can three straight lines on the X-Y plane have a unique solution in \(\left( {x,{\rm{ }}y} \right)\)? Choose the correct explanation.

On the adjacent number plane, draw the graph of \(y=x-1\) and \(y=-x+3\) and determine the point of intersection. 

Fill in the tables and determine the point of intersection of the two lines.

On the adjacent number plane, draw the graphs of \(y = - 2x\) and \(y = x - 3\) and determine the point of intersection.

On the adjacent number plane, draw the graphs \(x + y = 3\) and \(x - y = - 1\) and determine the point of intersection.