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arithmetic sequence
an = a1 + d(n-1)
Geometric sequence
an = a1 x (d)n-1
formula for distance (not between two points on a graph)
Distance = speed/rate x time
distance formula between two points
Distance = \sqrt {(y2 - y1)^2 + (x2 - x1)^2}
discriminant formula
b2 - 4ac
If discriminant is > 0.. there are __ real solutions
2
If discriminant is = 0.. there are __ real solutions
1
If discriminant is < 0.. there are __ real solutions
no real solutions
f o g(x) is the same thing as…
f(g(x))
fg(x) is the same thing as
f(x) x g(x)
pi radians = _____ degrees
180
If a 20$ item is increasing 20% in value, how would you set the problem up?
20(1.20)
Average formula
sum of terms/ number of terms
P(event happens) + P(event does not happen) =
1
What do you do to find the probability of two independent events occurring
multiply
What do you do to find the probability of two dependent events occurring
add
P(A and B) =
P(A) x P(B)
supplementary angles add to..
180
45:45:90 ratio
x:x:x√2
30:60:90 ratio
x: x√3 : 2x
trapezoid area
(b1+b2)/2 x height or average of bases x height
Sum of angles in n-sided figure
180(n-2)
circle arc length =
(central angle/ 360) x circumference
A circles perimeter is its…
circumference
Circle sector area =
(central angle/360) x area
Circumference of a circle equations
pi(d) or 2(pi)(r)
Circle equation
(x-h)² + (y-k)² = r²
Vertex form of a parabola
y = a(x-h)² + k
axis of symmetry
x = …
surface area of rectangular prism
2(front and back) + 2(right and left) + 2(top and bottom)
volume of rectangular prism
V = lwh
Volume of right cylinder
V = (pi)r2h
sinx =
cos(90-x)
cos(x) =
sin(90-x)
law of sines
a/sinA=b/sinB=c/sinC
law of cosines
a² = b² + c² − 2bc·cos(A)
b² = a² + c² − 2ac·cos(B)
c² = a² + b² − 2ab·cos(C)
what must always be true about the angles of an isoceles triangle
two of them are the same.
csc is the opposite of..
sin
tan = (identity)
sin/cos
period =
2(pi)/b = pi. B is the y-value at which the wave starts
Cos2theta =
costheta(costheta)-sintheta(sintheta)
how to calculte amplitude
same as physics. maximum value - midline
How to find vertical shift of a y = asin(bx) + d
vertical shift = d. d = average of max and min.