A Nielsen survey of teens between the ages of 13 and 17 found that 83% use text messaging and 56% use picture messaging.+ Use these percentages to explain why the two events T = event that a randomly selected teen uses text messaging and P= event that a randomly selected teen uses picture messaging cannot be mutually exclusive. O Because their sum is less than one, they must overlap which means they are mutually exclusive. O Because their sum is less than one, they must overlap which means they are not mutually exclusive. O Because their sum is greater than one, they must overlap which means they are not mutually exclusive. O Because their sum is greater than one, they must overlap which means they are mutually exclusive.

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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6.2.4

A Nielsen survey of teens between the ages of 13 and 17 found that 83% use text messaging and 56% use picture messaging.+ Use these percentages to explain why the two events
T = event that a randomly selected teen uses text messaging
and
P = event that a randomly selected teen uses picture messaging
cannot be mutually exclusive.
Because their sum is less than one, they must overlap which means they are mutually exclusive.
Because their sum is less than one, they must overlap which means they are not mutually exclusive.
Because their sum is greater than one, they must overlap which means they are not mutually exclusive.
Because their sum is greater than one, they must overlap which means they are mutually exclusive.
Transcribed Image Text:A Nielsen survey of teens between the ages of 13 and 17 found that 83% use text messaging and 56% use picture messaging.+ Use these percentages to explain why the two events T = event that a randomly selected teen uses text messaging and P = event that a randomly selected teen uses picture messaging cannot be mutually exclusive. Because their sum is less than one, they must overlap which means they are mutually exclusive. Because their sum is less than one, they must overlap which means they are not mutually exclusive. Because their sum is greater than one, they must overlap which means they are not mutually exclusive. Because their sum is greater than one, they must overlap which means they are mutually exclusive.
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