50 people speak French 20 speak Spanish and 10 speak both Spanish and French how many speak at least one of these two language
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60 People
Let F be the set of people who speak French.
Let S be the set of people who speak Spanish.
Given:
n(F) = 50 People
n(S) = 20 People
n(F ⋂ S) = 10 People
To Find:
The number of people that speak at least one of the two languages.
n(F U S)
Calculating:
The formula that we use to calculate the union of sets:
n(F U S) = n(F) + n(S) - n(F ⋂ S)
Substituting all the values that are known to us in this formula we get:
n(F U S) = 50 + 20 - 10
n(F U S) = 50 + 10
n(F U S) = 60
Therefore, the number of people in the committee that speak at least one of these two languages is 60 People.
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