When a straight line equation is parallel to another equation the slope remains the same but the y intercept changes
Yes, x = -3 would represent a vertical line at abscissa -3, parallel to the y-axis.
The parallel lines represent scarification patterns.
The line that cuts a parallel line is called a TRANSVERSAL. When you have parallel lines and you want to show like corresponding, vertical, ect.... then the line that cut through the parallel lines is a TRANSVERSAL
Line a is parallel to line b, m, and . Find .
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When a straight line equation is parallel to another equation the slope remains the same but the y intercept changes
Yes, x = -3 would represent a vertical line at abscissa -3, parallel to the y-axis.
The parallel lines represent scarification patterns.
[A Parallel line is a straight line, opposite to another, that do not intersect or meet.] Ie. Line 1 is Parallel to Line 2. ------------------------------------------------- <Line 1 ------------------------------------------------- <Line 2
The line that cuts a parallel line is called a TRANSVERSAL. When you have parallel lines and you want to show like corresponding, vertical, ect.... then the line that cut through the parallel lines is a TRANSVERSAL
Line a is parallel to line b, m, and . Find .
Do you mean "Why might a parallel line algorithm be needed?" or "What properties does a parallel line algorithm need to have?".
A vertical line has an undefined slope. For the line to be parallel to a vertical line, the slopes would have to be the same. Therefore, the line parallel to a vertical line also has an undefined slope.
draw line st parallel to line mn
I classify a parallel line as two line segments that will never intersect if the line kept going. They are perfectly straight and even.
A system of equations will have no solutions if the line they represent are parallel. Remember that the solution of a system of equations is physically represented by the intersection point of the two lines. If the lines don't intersect (parallel) then there can be no solution.