Exponent/Logarithm
Arithmetic series/sequence
Geometric series/sequence
Limits
Combinations
100

The exponential form of Log2(16)=4

2^4=16

100
The difference in 2,4,6,8

2

100

The equation for the sum of a finite geometric sequence

=A(1) x ((1-r^n)/(1-r))

100

The Limit of 1/x^2; X--->oo

0

100

Is "find how many ways a committee of 10 can pick a president, vice president, and communications director" a combination or permutation

permutation

200

Simplified version of Log(6) - Log(5)

Log(6/5)

200

The 3rd term in An=2+(n-1)20

42

200

The equation for the sum of an infinite geometric sequence 

A(1)/(1-r)

200

The solution to (x^2+1)/x^3+2; x-->00

0

200

The amount of ways a professor can pick 3 volunteers from a class of 15.

455

300

Simplified version of Log(160) - Log(32) 

Log(5)

300

Find the 11th term in 3,9,12,15

33

300

The rate of 3, 9, 27, 81, 243

3
300

The solution to (x^2-1)/x-1; x-->1

2

300

The factorial formula if a gives a manager gives a job to 4 people from a group of 10

10!/(6!)(4!)

400

Log7(32)= 

1.781

400
The sum of sequence A(14)= 2+(n-1)4

392

400
The 5th term in the sequence A(n)= 3(n)^n-1

1875

400

The solution to (3x^2+13x+12)/(x+3); x--->8

28

400

A team of 15 is in a huddle, but 3 of them are listening to their plays and giving the information to the other team. What is the probability that none of them heard the plays well enough to understand them.

3C0/15C3

500

e^6x=7

.324

500

The first four terms of A(n)=A(n-1)+3; A(1)=8

8,11,14,17

500

The sum of the sequence 6(.5)^n-1

12

500

The solution to ((16+x)^1/2 -4)/x; X--->0

1/8

500

A club soccer team wants to take 6 new attacking players. There are 13 kids trying out for the spots and 2 of them are left footing. What is the probability that they pick a left footed attacking player

6C2/15C6