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What else can I help you with?
When lines overlap in a system of equations?
Then they are simultaneous equations.
Which types of lines match these equations?
Invisible lines!
In geometrey what are two different equations that describe the same line Such lines are called coincident lines?
What do you call equations describing two or more lines
In the diagram below rs is the perpendicular bisector of pq. statements must be true?
Since rs is the perpendicular bisector of pq, it follows that point s is the midpoint of segment pq, meaning that ps is equal to qs. Additionally, because rs is perpendicular to pq, the angles formed at the intersection (∠prs and ∠qrs) are both right angles (90 degrees). Consequently, any point on line rs is equidistant from points p and q.
What are two equations for two lines that will intersect all the time?
They are simultaneous equations.
What is true about the lines represented by this system of linear equations?
That they, along with the equations, are invisible!
Which letter is used to represent resistance in equations?
sd ad ps fd
What is it called when you solve for two lines of algebraic equations simultaneousley?
Its called Simultaneous Equations
What types of lines would be the result of an inconsistent system of equation?
If you refer to linear equations, graphed as straight lines, two inconsistent equations would result in two parallel lines.
How many solutions is it possible for a system of linear equations to have?
one solution; the lines that represent the equations intersect an infinite number of solution; the lines coincide, or no solution; the lines are parallel
The figure below shows a transversal t which intersects the parallel lines PQ and RS Lines PQ and RS are parallel with transversal t intersecting the lines. Going clockwise angles 1 2 3 and 4 are on l?
In the scenario described, angles 1 and 3 are corresponding angles formed by the transversal t intersecting the parallel lines PQ and RS, making them equal in measure. Similarly, angles 2 and 4 are alternate interior angles, which are also equal. Therefore, the relationships between these angles demonstrate the properties of parallel lines and transversals, confirming that angles 1 = angle 3 and angle 2 = angle 4.
Why cant equations of vertical lines be written in slope-intercept form but equations of horizontal lines can?
For vertical lines, when you try to figure out the slope, you get zero in the denominator - in other words, a division by zero.
