1/51
Looks like no tags are added yet.
Name | Mastery | Learn | Test | Matching | Spaced |
---|
No study sessions yet.
area
m²
volume
m³
velocity
m/s
acceleration
m/s²
Force
N (kg m/s²)
Density
kg/m³
Rule for converting units
Make sure units cancel by num/denom
SIgfig + - rule
= - .5 of last sigfig
Sig fig with decimal rules
last column of sig fig
find 10 raised to x equals y
log(y)
e raised to x equals y
ln(y)
get rid of ln
e both sides
get rid of positive e
multiply by negative e both sides
1/x² to 1
multiple both sides by x²
graph line
y=mx+b
distance between two points
square root (x2-x1²-y2-y1²)
y=x²
parabola
circle circumference
2piR
circle area
piR²
sphere surface area
4piR²
volume
(4/3)piR³
cylinder surface area
2piRL
cylinder volume
piR²L
angles of a triangle equal
180
right triangle 3rd angle
90-theta
triangle side lengths (pythag theorem)
a²+b²=c²
90-30-60 triangle
opp 30 1/2h, opp 60 (sqr(3)/2)h
45 45 90 triangle
both sides are sqr(2)/r * h
intersecting lines angle
both theta
parallel lines alternate interior angles
both theta
unit circle
o degree = o rad, 90 = pi/2, 180 = pi, 270 = 3/2 pi
arc length on circle
R theta in radians
theta adjacent
hcostheta
theta opposite
hsintheta
cos negtheta
costheta
sin neg thata
neg sin theta
sintheta
opp/h
costheta
adj/h
tantheta
sintheta/costheta, opp/adj
if v(t)=t^n
dV/dt = nt^n-1
if v(t) = c
derivative is zero
if v(t) = e^t
derivative = e^t
if v(t) = ln(t)
derivative = 1/t
if v(t) = sin(t)
derivative = cos(t)
if v(t) = cos(t)
derivative = -sin(t)
if c*f(t)
derivative = c * df-dt
addition rule
df/dt + dg/dt
product rule
df/dt g + f * dg/dt
functional composition/the chain rule
df(g(t))/dt * dg/dt
graphing a derivative
0 at min/max, above x where pos, below x where neg
what is an integral
“inverse” of a derivative
definite integral
integral x - integral y