Vector V1 is 6.29 units long and points along the negative x axis. Vector V2 is 4.23 units long and points at +35.0° to the +x axis.

(a) what is V1x & V1y

(b) what is the magnitude & direction (degrees)

you can do this. You have the x,y component of them added.

magnitude=sqrt(x^2+y^2)

angle=arctan y/x

but whats my X & Y

V1x=-6.29 V2y=0

V2x=4.23cos35 V2y=4.23Sin35

Do you need a tutor? Surely there are example problems in the text. This is very basic problems.

for some reason the 6.29 for vx1 keeps telling me i'm wrong..thanks a lot for the help! i obviously suck at this!

it is in the NEGATIVE Direction.

To find the components of vector V1, which points along the negative x-axis, you can use the fact that the magnitude (length) of V1 is given as 6.29 units. Since V1 is pointing along the negative x-axis, its y-component is 0, and its x-component will be negative.

(a) V1x = -6.29
V1y = 0

To find the magnitude and direction (angle) of V2, you can use the length given as 4.23 units and the angle given as +35.0° to the positive x-axis.

(b) Magnitude of V2 = 4.23 units
Direction of V2 = +35.0° to the +x axis

Note that the angle is measured counterclockwise from the positive x-axis.