Question

In: Physics

1) Find the sum of vectors A + B in cartesian component from using the unit...

1) Find the sum of vectors A + B in cartesian component from using the unit vector X and Y

http://tinypic.com/r/5v6bdy/8 <- is where the graph

2) then find the sum of the vectors in polar form

3) if A+b+c=0 find C?

Note in case the graph isnt showing: In a X and Y planar: Vector A is in the positve quadrant of X and positive of Y, A= 145.0m and the angle= 25.8 Vector B is in the negative quadrant of X and positive of Y, B=45.0m and the angle is 40.6 Thanks a lot

Solutions

Expert Solution

1) by cartesian co ordinate system

let A = Axx^ + Ayy^

B = Bxx^ + Byy^

A + B = (Ax + Bx)x^ + (Ay+By)y^

2)

A = 145cos25.8 x^ + 145sin25.8 y^ = 130.5x^ + 63.1y^

B = -45cos40.6 x^ + 45sin40.6 y^ = -34.1x^ + 29.3y^

A + B = 96.4x^ + 92.4y^

3)

C = -(A+B) = - 96.4x^ - 92.4y^


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