Using theorem of "cos"
F2=202+342−2⋅20⋅34⋅cos(93)F^2=20^2+34^2-2\cdot 20\cdot 34\cdot cos(93)F2=202+342−2⋅20⋅34⋅cos(93)
F=40NF=40 NF=40N
The angle of direction
α=213\alpha=213α=213
F2=202+152−2⋅20⋅15⋅cos(120)F^2=20^2+15^2-2\cdot 20\cdot 15\cdot cos(120)F2=202+152−2⋅20⋅15⋅cos(120)
F=30NF=30 NF=30N
α=34\alpha=34α=34
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