Counting strategies
Descriptive statistics
Normal distribution
Z- scores
Review
100

The product of all natural numbers n to 1

Factorials 

100

Average of a sample (add them up and divide by n)

Mean

100

Skewed right, Skewed left, And symmetric 

3 shapes of data distribution 
100

A value that shows how many standard deviations a data value is from the mean 

Z- score

100

Simplify i^15

-i

200

An arrangement or line up of objects in which order matters

permutations  

200

The middle number (must be in order)

Median 

200

The area under the curve represents percentage, with the total area equal to __

1

200

When the Z-sore is positive, the data value is __ the mean

Above 

200

Write log3 9=2 in exponential form

3^2 =9

300

A group of objects in which order doesn't matter 

Combinations 

300

Data that is spread out 

Lower standard deviation 

300

approximately __% of the data falls within one standard deviation of the mean.

68

300

When the Z-sore is negative, the data value is __ the mean

Below 

300

Simplify 5^-2

1/25 or (1/5^2)

400

n!/(n-r)!

nPr Permutation formula 

400

Data that is clustered 

Higher standard deviation 

400

approximately __% of the data falls within two standard deviation of the mean.

95

400

Z=x-M/standard deviation 

Z score formula

400

Name the Vertex of f(x)=1/5|x-7|

(7,0)

500
n!/r!(n-r)!

nCr combination formula 

500

Mean median and mode(s) of this sample 

{58,53,59,51,46,35,51,58,60}

Mean-52.3 Median - 53 Modes - 51,58

500

approximately __% of the data falls within three standard deviation of the mean.

99.7

500

The mean of total miles ran last week by each member on the track team was 4 with a total standard deviation of 1.2. If clays z-score was 2.5, how many miles did her run

7 mile 

500

Can you simplify the radical and if so what is it?

3Sqrt -24x^9 y^14

-2x^3 y^4 3sqrt 3y^2

M
e
n
u