Distance of the parallels
Find the distance of the parallels, which equations are:
x = 3-4t, y = 2 + t and x = -4t, y = 1 + t
(instructions: select a point on one line and find its distance from the other line)
x = 3-4t, y = 2 + t and x = -4t, y = 1 + t
(instructions: select a point on one line and find its distance from the other line)
Correct answer:
Showing 1 comment:
Math student
Using a ruler a pair of compasses only construct triangle ABC in which AB=5cm BC=5.9cm and<BAC=45°
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.
Our vector sum calculator can add two vectors given by their magnitudes and by included angle.
Our vector sum calculator can add two vectors given by their magnitudes and by included angle.
You need to know the following knowledge to solve this word math problem:
Related math problems and questions:
- 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]. - Perpendicular projection
Determine the distance of point B[1, -3] from the perpendicular projection of point A[3, -2] on a straight line 2 x + y + 1 = 0. - Equation of the circle
Find the equation of the circle with the center at (1,20), which touches the line 8x+5y-19=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.
- Closest point
On the line p: 2x + y + 1 = 0, find the point A ∈ p that is closest to the point P =(1,0) - Circle
The circle touches two parallel lines, p, and q, and its center lies on line a, which is the secant of lines p and q. Write the equation of the circle and determine the coordinates of the center and radius. p: x-10 = 0 q: -x-19 = 0 a: 9x-4y+5 = 0 - Tangents to ellipse
Find the magnitude of the angle at which the ellipse x² + 5 y² = 5 is visible from the point P[5, 1].
