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standard form for quadratics
ax²+bx+c c=y-int, vertex = (-b/2a, y)
Average ROC from x=a to x=b
Slope of secant line, old school slope → f(b)-f(a)/b-a
Intercept form for quadratics
y = a(x-p)(x-q) , p an q are zeros
vertext form for quadratics
y = a(x-h)²+k vertex = (H,k), AOS = X = h
concave up
“like a cup” ROC is increasing
Instantaneous rate of change at x=a
slope of tangent line, estimate by finding AROC of 2 pts near x=a
slope intercept form for linear functions
y=mx+b, m=slope, b=y-int
point slope form for linear functions
y-y1 = m (x-x1) m= slope, (x1, y1) = point
concave down
“Like a frown”, ROC is decreasing
standard form for linear functions
ax + by = c
fundamental theorem of algebra
a polynomial of degree n has a total of n zeros
quadratic formula

even function
f(x) = f(-x)
odd function
f(-x) = -f(x)
end behavior

horizontal asymptotes

Finding vertical asymptotes for a rational function
factor the denominator and find what makes it equal to zero
finding zeros of a rational function
factor the numerator and find out what makes only it =0
finding holes for rational functions
find what makes both numerator and denominator = 0
the binomial theorum

arithmetic sequences

geometric sequences

exponential functions

compound interest

compounded continuously

half - life problems

how to find an inverse f^-1
switch x and y, then solve for the new y






exponential relationship
inputs change additively, outputs change multiplicatively
logrithmic relationships
inputs change multiplicatively, outputs change logrithmically
semi log plots of exp, growth and exp. decay
linear w/ positive slope, and linear w/ negative slope
arc length formula

Building coterminal angles

All points on the unit circle

tan 0

csc 0

sec 0

cot 0







tan 0 represents
slope of terminal ray of angle 0
domain of y = tan 0







pythagorean identities

cos (U+-V)

sin (u+-v)



conversion equations w/ polar and rectangular coordinates

Polar Graphs (symmetry)
if equations has cos 0….
if equations has sin 0…
symmetric over polar axis
symmetric over y-axis
small circles

rose curves
