Consider the equation $\frac{3x}{5}-1=2$3x5−1=2.
Solve for the value of $x$x that satisfies the equation.
To verify the solution graphically, which two straight lines would need to be graphed?
$y=\frac{3x}{5}$y=3x5
$y=\frac{3x}{5}+1$y=3x5+1
$y=2$y=2
$y=\frac{3x}{5}-1$y=3x5−1
Graph the lines $y=\frac{3x}{5}-1$y=3x5−1 and $y=2$y=2 on the same plane.
Hence find the value of $x$x that satisfies the two equations $y=\frac{3x}{5}-1$y=3x5−1 and $y=2$y=2 simultaneously.
Consider the equation $2\left(x-1\right)-3=7$2(x−1)−3=7.
Consider the equation $2x=8-2x$2x=8−2x.
Consider the equation $4x+3=2x-1$4x+3=2x−1.