Looking for Statistics worksheets?
Check out our pre-made Statistics worksheets!
 Tweet

##### Browse Questions

You can create printable tests and worksheets from these Grade 11 Statistics and Probability Concepts questions! Select one or more questions using the checkboxes above each question. Then click the add selected questions to a test button before moving to another page.

Previous Next
Grade 11 Collecting and Interpreting Data CCSS: HSS-ID.A.1
The shape that is made by a normal distribution of data is commonly referred to as
1. a normal graph.
2. a bell curve.
3. a normal map.
4. a deviation curve.
Grade 11 Represent and Determine Probability CCSS: HSS-CP.A.2
If you flip a coin 4 times, what is the probability you get heads, heads, tails, heads in that order?
1. $1/8$
2. $1/2$
3. $1/16$
4. $1/32$
5. none of these are correct
Grade 11 Collecting and Interpreting Data CCSS: HSS-ID.A.4
Standard deviation is best described as
1. the difference between the number and the mean.
2. the sum of the differences between the numbers and the mean.
3. the square root of the sum of the differences between the numbers and the mean squared and divided by the number of terms.
4. the square root of the mean divided by the Z-Score times the sum of the numbers.
Grade 11 Represent and Determine Probability
To find the probability of two independent events occurring, you must
1. multiply the elements together.
2. determine the number of elements, then multiply.
3. find the probability of each element, then multiply.
4. divide the number of favorable outcomes by the number of total outcomes.
Grade 11 Statistics and Probability Concepts
The symbol, $bar x$, represents the                              .
1. population mean
2. population standard deviation
3. sample mean
4. sample standard deviation
To find the total number of arrangements in a combination you must
1. multiply the elements together.
2. determine the number of elements, then multiply.
3. find the probability of each element, then multiply.
4. divide the number of favorable outcomes by the number of total outcomes.
$((n+1)!)/((n-1)!)$
1. $n$
2. $n(n+1)$
3. $1$
4. $(n+1)$