Vectores

[junior nova]

how are the vectors givin exactly

[nocturne nova]

x1,y1,x2,y2

[junior nova]

can you take a picture of the paper or a screenshot

[nocturne nova]

i dont have a picture

[junior nova]

in this case you would need to create a linear function that has the same slope as the vector its passing through

[nocturne nova]

how do i find the correct slope if there are multiple vectores

[junior nova]

$slope:of:vector = \frac{y}{x}$

[forest rover]

Daddy| |matr!x

[nocturne nova]

is it delta y and x?

[junior nova]

that's the slope of the straight line between two points

for example

$\vec{z}=(x,y)$

[forest rover]

Daddy| |matr!x

[nocturne nova]

and how do i prove that the funktion intercepts all the given vectores

[junior nova]

by proving that they lie on the straight line

or to be more accurate

touch it

[nocturne nova]

say these are the vectores:
10 20 12 3
20 20 14 3
33 15 23 16
0 60 60 0
48 16 120 70
160 100 160 40
170 100 200 100
215 120 230 95
230 135 245 110

is there an algorithm that calculates if a linear funktion intercepts it

[junior nova]

bro , what are those , is the problem in 4th dimension

do you know how a vector looks like

[nocturne nova]

yeah its complicated

wait

every line represents a vector

and the 4 numbers are in format x1,y1,x2,y2

[junior nova]

SSo the from coordinate ====> the to coordinate

like

$(x_1,y_1)$

[forest rover]

Daddy| |matr!x

[junior nova]

and

$(x_2,y_2)$

[forest rover]

Daddy| |matr!x

[junior nova]

like that ??

[nocturne nova]

yeah

would you not call them vectores in this case?

[junior nova]

No they are vectors

[nocturne nova]

ok