d2 = (x2-x1)2 + (y2-y1)2
To determine if sets of points are all on the same line using an interactive table, you can check the slopes between pairs of points. If the slopes are consistent across all pairs, it indicates that the points are collinear. Additionally, you could use the table to calculate the equation of the line formed by two points and verify if the remaining points satisfy this equation. If they do, then all the points lie on the same line.
In coordinated geometry the points on a straight line will determine its equation.
Points: (2, 3) and (5, 7)Length: 5 unitsSlope: 4/3Perpendicular slope: -3/4Midpoint: (3.5, 5)Equation: 3y = 4x+1Bisector equation: 4y = -3x+30.5
The answer will depend on the equation of the line.
Plug both points into the equation of a line, y =m*x + b and then solve the system of equations for m and b to get equation of the line through the points.
Points: (2, 3) and (5, 7) Length of line: 5 Slope: 4/3 Perpendicular slope: -3/4 Midpoint: (3.5, 5) Bisector equation: 4y = -3x+30.5 or as 3x+4y-30.5 = 0
It is the locus of all points whose coordinates satisfy the equation of the line.
But it's not an equation because there is no equal sign and no points are given.
To determine if line k contains points d and h, we would need specific information about the line's equation or the coordinates of points d and h. If both points lie on the line according to its equation, then yes, line k contains d and h. Otherwise, if either point does not satisfy the line's equation, then line k does not contain them.
who would know that answer
This is an equation of a line. There are an infinite number of solutions which are all points on the line. It is a linear equation.
Write the equation of the line that passes through the points (3, -5) and (-4, -5)