|
Sum of 2 or more vectors |
resultant |
|
Multiplying vectors |
direction does not change |
|
negative vectors |
same magnitude |
|
midpoint formula |
(X1+X2)/2 + (Y1+Y2)/2 |
|
Distance Formula |
THE SQUARE ROOT OF |
|
component form |
i + j |
|
i |
positive x-axis |
|
j |
positive y-axis |
|
sin |
opposite/hypotenuse |
|
cos |
Adjacent/Hypotenuse |
|
tan |
Opposite/Adjacent |
|
Smaller Glide Angle |
You want for longer distance |
|
Larger Denominator |
Smaller Glide Angle |
|
point-slope form |
y – y1 = m(x – x1) |
|
parallel lines |
slope equal |
|
perpendicular lines(slopes & points) |
opposite reciprocals |
|
Slope/Intercept Equation of a Line |
y=mx+b |
|
Direction is in |
degrees |
|
Magnitude is a |
number |
|
// method |
vertex |
|
// method |
vertex |
|
// method |
dashed |
|
Triangle Vector Method |
the vertex |
|
to get the j in component form... |
x(sin)y |
|
to get the i in component form... |
x(cos)y |
|
3 steps of finding magnitude and direction of component |
square root |
|
tan-1 |
y/x |
|
Q1 |
+x, +y |
|
Q2 |
-x, +y |
|
Q3 |
-x, -y |
|
Q4 |
+x, -y |
|
to find glide ratio |
multiply glide angle by tan |
|
GR |
height/distance |
|
GA |
tan-1(height/distance) |





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