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Find the value of A so that proj v u = …
Use proj v u = dot product / magnitude of v & factor the vector
Set of points equidistant
Vector between points & midpoint, dot product those to find D & scale
Area of triangle with 3 vertices
Cross vectors w/ shared point, take magnitude, and divide by 2
Unit vector perpendicular
Cross and divide by magnitude of cross
Find distance between parallel lines
Find vector between points and coefficient vector and use d = | pq x s | / | s |
Given mag u and mag v, find cos theta
Expand w/ u*u=|u|² to isolate dot product then use cos = dot product / mag u * mag v
Find all unit vectors u given u and cos theta
Use cos = dot product / mag u * mag v and | u | = 1 to get two equations & solve variables
Triangle has vertices, find a so the triangle has area …
Find 2 vectors w/ common point, cross them, magnitude, area is ½ mag compare them (sqrt a² = | a |)
Two planes intersect at a right angle
Get point and vector from equations, cross to get n1, then n1 x v to get n2, n1 w/ origin, n2 w/ point
Point on plane closest point
Get vector from plane, create para eq of the line, plug into plane eq, find t plug back in to point