Math 3322 Chapter 8 Equations for Exams
A = P(1 + rt) A = P(1 + r)n
Math 3322 Chapter 9 Equations for Exams
P(A) = n(A) 0 < P(A) <
1 P(A U B) = P(A) + P(B) – P(A h B)
n(S)
odds in favor
of A = P(A)/[1 - P(A)] odds
against A = [1 – P(A)]/P(A)
If odds in favor of E are m:n, P(E) = m/(m + n)
P(B|A) =
[P(A h B)]/P(A)
E = a1 . p1 + a2
. p2 + a3 .
p3+ …
+ an . pn
nPr = n!/(n
– r)! Permutation
of like objects= n!/(r1! .r2!
.r3! . …
.rk!)
nCr =
n!/[r!(n – r)!]
Math 3322 Chapter 10 Equations
for Exams
Lower Limit = Q1
– 1.5(IQR) Upper Limit = Q3+
1.5(IQR) IQR = Q3
– Q1
Variance = (standard
deviation)2
Math 3322 Chapter 11 Equations for Exams
nC r = n!/[r!(n-r)!]
1o = 1/360 of a complete circle rotation
1 radian = 1
The sum of the measures of the exterior angles (one at each
vertex) of a convex polygon is 360o
The sum of the measures of the interior angles of any convex polygon with n sides
= (n – 2)180o
The measure of a single interior angle of a regular n-gon = (180on – 360o )/n
V + F = E + 2 n(n-3)/2 = d, number of diagonals of a convex polygon
Math 3322 Chapter 12 Equations for Exams
m = y2 – y1
x2
– x1
Math 3322 Chapter 13 Equations for Exams
1 yd = 3 ft c2 = a2 + b2 1 hg = 100 g
1 ft = 12 in AB =r[(x2 – x1 ) 2 + (y2 – y1 ) 2] 1 dag = 10 g
1mi = 5280 ft A= I + (1/2)B - 1 1 dg = 0.1 g
1 km = 1000 m
1 hm = 100 m S. A. = 2 p r2 + 2 p r h 1 mg = 0.001 g
1 dam =10 m S. A. = n(1/2)b j + B C = (5/9)(F – 32)
1 dm = .1 m S. A. = p r2 + p r j
1 cm = .01 m S. A. = 4 p r2
1 mm = .001 m speed of sound z 344 m/sec
GPE = + ½ unit V= j wh
AB + BC > AC 1 KL = 1000 L
C = 2 p r 1 hL = 100 L
d = 2 r 1 da L = 10 L
j = (p r q)/180o 1 dL = 0.1 L
P = 2 j +2w
P = a+b+c 1 cL = 0.01 L
A = s2 1 mL = .001 L = 1 cm3 = 1 g
1 a = 100 m2 V = B h
1 ha = 100 a
1 ha = 10000m2 V = p r2 h
1 acre = 4840 yd2 V = (1/3) B h
A = j w V = (1/3) p r2 h
A = ½ b h V = (4/3) p r3
A = (½ )h(b1 + b2) 1 lb = 16 oz
A = (½ )a n s 2000 lbs = 1 T
A = p r2 1 t = 1 000 000 g
A = (q/ 360o)pr2 1 kg = 1000 g