Which statement best describes the solution to the system of inequalities $y > 2x + 5$ and $y < 2x - 1$?

The solution is the region between the lines.

The solution is a single point.

The solution is the entire coordinate plane.

Consider the system $y \leq -3x + 6$ and $y \geq -3x + 2$. Which statement accurately describes its solution set?

The solution is the region between the two parallel lines.

The solution is only the points on the line y = -3x + 4.

The solution is all points above y = -3x + 6.

A dashed line, because the inequality is 'greater than'.

A solid line, because the inequality includes 'or equal to'.

A dashed line, because the slope is positive.

A solid line, because the y-intercept is negative.