Algebra 1 : Algebra 1
Study concepts, example questions & explanations for Algebra 1
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Example Questions
Example Question #125 : How To Find Mode
To find the mode of any set, find the number which occurs the greatest number of times in the set. The best answer is:
To find the mode of any set, find the number which occurs the greatest number of times in the set. The best answer is:
Example Question #487 : Statistics And Probability
Find the mode:
The mode is the highest frequency of number or numbers in a dataset.
There are fractions that are not fully reduced. Simplify those fractions and rewrite the dataset.
We can now see that 
The answer is:
Example Question #126 : How To Find Mode
Find the mode of the following set:
To find the mode of any set, find the number which occurs the greatest number of times in the set. The best answer is:
Example Question #127 : How To Find Mode
Find the mode of the following set:
To find the mode of any set, find the number which occurs the greatest number of times in the set. The best answer is:
Example Question #128 : How To Find Mode
Find the mode of the following set:
To find the mode of any set, find the number which occurs the greatest number of times in the set. The best answer is:
Example Question #129 : How To Find Mode
Find the mode of the following set:
To find the mode of any set, find the number which occurs the greatest number of times in the set. The best answer is:
Example Question #131 : How To Find Mode
Which dataset has no mode?
The mode of a dataset is the element that occurs the most frequently. A set is considered to have no mode if and only if no element is repeated. The only choice that fits this description is
Example Question #132 : How To Find Mode
Consider the data set
How many ways can a single number replace the square to create a bimodal set?
Five
The correct answer is not among the other choices.
Infinitely many
One
Zero
Zero
The mode of a dataset is the element that occurs the most frequently. A set is considered to be bimodal if there are two elements that tie for this distinction.
Each of the five known elements are unique within the set. If the square is replaced by one of those five numbers, then that element will appear twice, and each other element will appear once. That will give the set exactly one mode. If the square is replaced by any other number, then each number will appear exactly once, and the set will have no mode. Therefore, there is no number that can replace the square that will make it bimodal.
Example Question #133 : How To Find Mode
Consider the data set
How many ways can a single number replace the square to create a bimodal set?
Infinitely many
Two
Three
One
None
Infinitely many
The mode of a dataset is the element that occurs the most frequently. A set is considered to be bimodal if there are two elements that tie for this distinction.
If the square is replaced by a "2" or a "4", then that number will appear in the set three times, more than any other number. The set will have exactly one mode. If the square is replaced by "6", then each of "2", "4", and "6" will appear two times, giving the set three modes.
However, if any other number replaces the square, "2" and "4" will each appear twice, and "6" and the new number will each appear once. This makes "2" and "4" the two modes of the set. The correct response is therefore infinitely many.
Example Question #134 : How To Find Mode
Consider the data set
How many ways can a single number replace the square to create a set with no mode?
Three
Infinitely many
Four
One
Zero
Zero
The mode of a dataset is the element that occurs the most frequently. A set is considered to have no mode if and only if no element is repeated. However, the element "1" already occurs twice, so there is no number that can be written in the box that will create this condition.
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