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The line of reflection in symmetry is the imaginary line that travels down the line of symmetry. For example, in a square, the line of reflection would be the line down the center of the square, and the line down the diagonal of the square.
If I understand the question correctly, the inequality is not strict. This means that points on the line are part of the solution and so the line is shown as a solid line rather than a dashed line.If I understand the question correctly, the inequality is not strict. This means that points on the line are part of the solution and so the line is shown as a solid line rather than a dashed line.If I understand the question correctly, the inequality is not strict. This means that points on the line are part of the solution and so the line is shown as a solid line rather than a dashed line.If I understand the question correctly, the inequality is not strict. This means that points on the line are part of the solution and so the line is shown as a solid line rather than a dashed line.
First, you need to understand that y = 2x - 3 is the slope-intercept form of a line. Remember from middle/high school algebra that the slope-intercept form of a line is: y = mx + b where: m is the slope of the line b is the y-intercept of the line since -8 < -3, the y-intercept moves "down". Since the slope is unchanged, the rest of the line must also move "down". I will leave the amount that the line moves "down" as an exercise for the reader ;)
Line segments can be broken down into points.
Yes line segments can be broken down