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A force of 50lbs is directed 50 degrees above horizontal, pointing to the right. Determine its horizontal and vertical components.

I dont know where to begin. If you can help me out, that would be fantastic.

In this particular section of this book, we just learned that:

a . b = IIaII IIbII cos theta

IIaII = Sqrt (a1^2, a2^2, a3^2)

Projection of a onto b (P) = [(a . v)/ IIaII^2] * a

Thanks for any ideas.

2007-01-11 16:44:14 · 3 answers · asked by Linda D 1 in Science & Mathematics Mathematics

Thank you emptydoubt for your replies. I will try this.

2007-01-11 16:53:11 · update #1

3 answers

If you want to use the stuff you've written, one place to start is with this idea:
The horizontal and vertical components are the "projections" of the vector onto the x and y axes (respectively).

However, that may just be confusing... the easiest way:
Draw your vector as the hypotenuse of a triangle, and label what you know (hyp. length = 50 lb, 50 deg angle). Use trigonometry to find the other legs of the triangle, which are the horizontal and vertical components of the vector.

2007-01-11 16:47:52 · answer #1 · answered by emptydoubleyou 2 · 0 0

horizontal 50 cos(50)
vertical 50 sin(50)

draw the line and you see that it is just a triangle

2007-01-11 19:08:30 · answer #2 · answered by gjmb1960 7 · 0 0

rules to remember: horizontal component=Fcos(theta) vertical component=Fsin(theta), where F is the force

so horizontal component=50cos(50degrees)=32.13Ib
vertical component=50sin(50degrees)=38.3lb

2007-01-11 18:01:04 · answer #3 · answered by clock 2 · 0 0

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