Consider a linear transformation t from r 2 to r 2 . suppose that ~v and ~w are two arbitrary vectors in r 2 and that ~x is a third vector whose endpoint is on the line segment connecting the endpoints of ~v and ~w. is the endpoint of the vector t(~x) necessarily on the line segment connecting the endpoints of t(~v) and t( ~w)?

d .tv

step-by-step explanation:

the side tv is included in both triangles.   this means it corresponds to itself in the transformation.

this is justified by using the reflexive property, which states that anything is congruent to itself.

2.14x - 12.18 = -5.76

add 12.18 to each side

2.14x -12.18 +12.18 = -5.76 +12.18

2.14 x =6.42

divide by 2.14

2.14x/2.14 = 6.42/2.14

x=3

-10

step-by-step explanation: i dont have any explanation on that xd

y=5

step-by-step explanation: