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Summary Vectors in 2 dimensions

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This document covers core physics concepts on vectors in two dimensions, including vector components, resultants, and angle calculations using trigonometry. It also includes detailed notes and calculations from force board experiments, focusing on equilibrium, pulley functions, and converting mass to force, with worked numerical examples commonly used in class and practical assessments

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Physics
Vectors in 2 dimensions

Vector : a physical quantity that has direction and magnitude



Resultant : vector sum



 Change all vectors into x and y components (don’t round only up to 4 decimals)
 Find resultants of x and y (don’t round up to 4 decimals)
 Draw resultants using HEAD TO TAIL
 Find rusultnat R using pythag
 Find ϴ using pythag (tan)



“*” – mean degree’s

The components of a vector have the same

Units as that vector




VECTOR B VECTOR A

VB- vector B VA-vector A

X- component Y-component



VBX=VBcosϴ VAX=VBcosϴ

VBX=50cos(30) VAX=75cos(30) (ϴ=x angle therefore 90-60=30)

VBX=43.3N (+/right) (25ROOT3) VAX=64.95N (+/right) (75ROOT3/2)

, VBY=VBsinϴ VAY=VBsinϴ

VBY=50sin(30) VAY=75sin(30)

VBY=25N (+/up) VAY=37.5N (-/down) (75/2)



RX=25ROOT3+75Root3/2

RX=64.95+43.3

RX=108.5N (right)



RY=25+(-75/2)

RY=25+(-37.5)

RY=-12.5N(down)




R=12.5^2+108.5^2

R=108.97

R=109



RX=tan(108/12.5)

RX=6.59*

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January 20, 2026
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