General line equations
In all examples, write the GENERAL EQUATION OF a line that is given in some way.
A) the line is given parametrically: x = - 4 + 2p, y = 2 - 3p
B) the slope form gives the line: y = 3x - 1
C) the line is given by two points: A [3; -3], B [-5; 2]
D) the line intersects the y-axis at point 0; 6 and has a slope k = 2
A) the line is given parametrically: x = - 4 + 2p, y = 2 - 3p
B) the slope form gives the line: y = 3x - 1
C) the line is given by two points: A [3; -3], B [-5; 2]
D) the line intersects the y-axis at point 0; 6 and has a slope k = 2
Final Answer:
Tips for related online calculators
The line slope calculator is helpful for basic calculations in analytic geometry. The coordinates of two points in the plane calculate slope, normal and parametric line equation(s), slope, directional angle, direction vector, the length of the segment, intersections of the coordinate axes, etc.
You need to know the following knowledge to solve this word math problem:
geometrybasic operations and conceptsGrade of the word problem
Related math problems and questions:
- Line perpendicular coordinate
The straight line p is given by the formula y = 1/2 x - 1 . The line q is perpendicular to the line p and passes through the point A [1; 5]. Determine the y-coordinate of the point that intersects the line q with the y-axis. - Line intersect segment
Decide whether the line p : x + 2 y - 7 = 0 intersects the line segment given by points A[1, 1] and B[5, 3] - A Cartesian framework
1. In a Cartesian framework, the functions f and g we know that: The function (f) is defined by f (x) = 2x², the function (g) is defined by g (x) = x + 3, the point (O) is the origin of the reference, and point (C) is the point of intersection of the grap - Circle
Write the equation of a circle that passes through the point [0,6] and touches the X-axis point [5,0]: (x-x_S)²+(y-y_S)²=r² - Triangle height intersection
Given a triangle ABC: A (-1,3), B(2,-2), C(-4,-3). Determine the coordinates of the intersection of the heights and the coordinates of the intersection of the axes of the sides. - On line
On line p: x = 4 + t, y = 3 + 2t, t is R, find point C, which has the same distance from points A [1,2] and B [-1,0]. - Parametric form
Calculate the distance of point A [2,1] from the line p: X = -1 + 3 t Y = 5-4 t Line p has a parametric form of the line equation.
