Performing calculations and linear equations with Python

for install project : git clone https://github.com/Qprimee/vectory.git

go to project : cd vectory

run project : python3 vectory.py

help - Show this help message

calculations

show_vector(m,h) - show represents a linear equation in a coordinate vector. M is line slope and H is width from the origin

get_line_slope(x,y,h) - finde line slope X is the length, Y is the width and H is width from the origin

get_width_origin(x,y,m) - find width origin
X is the length, Y is the width and M is line slope

get_length_origin(m,h) - find lenght origin
M is line slope and H is width from the origin

middle_line(a,b) - find the coordinates of the middle of the line segment
A is the coordinate of the first point and B is the coordinate of the second point

symmetry

symmetry:point_to_point(a,b) - Symmetry of point a to b A is the coordinate of the first point and B is the coordinate of the second point

symmetry:y_axis(x,y) - Symmetry to the y axis
X is the length of the point and Y is the width of the point

symmetry:x_axis(x,y) - Symmetry to the x axis
X is the length of the point and Y is the width of the point

symmetry:origin(x,y) - Symmetry to the origin of coordinates
X is the length of the point and Y is the width of the point

symmetry:first_third_halves(x,y) - Symmetry to the first and third halves
X is the length of the point and Y is the width of the point

symmetry:second_fourth_halves(x,y) - Symmetry to the second and fourth halves
X is the length of the point and Y is the width of the point

distance

distance:two_point(a,b) - find distance from point a to b
A is the coordinate of the first point and B is the coordinate of the second point

distance:origin(x,y) - find distance from point a to coordinate origin
X is the length of the point and Y is the width of the point

distance:dividing_point(a,b,n,m) - find the dividing point of the line segment into equal proportions
A and B are the coordinates of two points that are divided according to N and M

intersection

intersection:intersection(equation1,equation2) - find intersection of two line
equation1 is first and equation2 is secend equation like: 2 * x + -6 * y = 7

intersection:show_intersection(m1,m2,c1,c2) - show intersection of two line M1 and M2 are line slopes and H1 and H2 are width from the origin

intersection:line_slope(a,b) - finde line slope of two line
A is the coordinate of the first point and B is the coordinate of the second point

checking

checking:aligned_three_point(a,b,c) - check a,b and c points is aligned
A is the coordinate of the first point , B is the coordinate of the second point and C is the coordinate of
the third point

checking:two_parallel_lines(m1,m2) - check two line is parallel
M1 and M2 are line slopes

checking:two_parallel_lines(m1,m2) - check two line is perpendicular M1 and M2 are line slopes

checking:matching_two_lines(a,b) - check two line is matching A is the coordinate of the first point and B is the coordinate of the second point

line symmetry

line_symmetry:y_axis(equation) - Symmetry line to the y axis
equation is equation like: 2 * x + -6 * y = 7

line_symmetry:x_axis(equation) - Symmetry line to the x axis
equation is equation like: 2 * x + -6 * y = 7

line_symmetry:origin(equation) - Symmetry line to the origin of coordinates equation is equation like: 2 * x + -6 * y = 7

line_symmetry:first_third_halves(equation) - Symmetry line to the first and third halves
equation is equation like: 2 * x + -6 * y = 7

line_symmetry:second_fourth_halves(equation) - Symmetry line to the second and fourth halves
equation is equation like: 2 * x + -6 * y = 7

line distance

line_distance:from_point(variables, x, y) - If the linear equation is ax + by + c = 0, the distance of the
point A = from the line is obtained from the following equation
variables is a,b,c like: (1,2,3), X is the length of the point and Y is the width of the point

line_distance:from_origin(variables) - distance line from origin
variables is a,b,c like: (1,2,3)

line_distance:two_parallel_lines(variables, c2) - If two lines are parallel, their equation can be written
so that a and b are the same in both. That is, ax + by + c = 0 and ax + by + c' = 0 and this function find distance two parallel lines
variables is a,b,c like: (1,2,3) and C2 is c'

line_distance:middle_two_parallel_lines(variables, c2) - find the equation of a line passing through the middle of two lines variables is a,b,c like: (1,2,3) and C2 is c'

exit - Exit the program