I almost forgot, sir mendoza asked us to put the steps on the analytical and
graphical method of getting vectors on our blogs. 
So before i forget, here it is:
Component Method
1. To add vector B to vector A, first draw A on a piece of graphing paper
to some scale, such as 1 cm=1 m, and so that its direction is specified
relative a coordinate system.
2. Then draw vector B to the same
 scale with the tail of B starting at the tip of A.
3. Vector B must be drawn along the direction that makes
the proper angle relative vector A.
4. The resultant vector R = A + B is the vector drawn from the
tail of A to the tip of B.

Graphical Method
1. Consider a vector A in a rectangular coordinate system.
 A can be expressed as the sum of two vectors: Ax, parallel to the x-axis;
 and Ay, parallel to the y-axis.
2. From the definitions of sine and cosine, we see that
cos = Ax / A and sin  =  Ay / A, so the components of A are  Ax = A cos
and  Ay sin. These components form two sides of a right triangle having
a hypotenuse with magnitude A.
3. To solve for the angle , which is measured from the positive
 x-axis by convection, we can write it in a form: = tan-1 ( Ay / Ax ).

So that's that, til next week!
~toodles!:D

[jana[ rants about physics at 4:29 AM