Verified Answer :
Graduated : 610 among which 305 are (F and graduated) and 305 are (Male and graduated)
40% of 2110 are Male : 844 ==> (Male and non graduated) : 844 - 305 = 539
therefore :
Male or Graduated = (Male and non graduated) + Graduated (M or F)
= 539 + 610
= 1149
and therefore :
1149/2110 # 54.45%
C. 54% <--------- ANSWER
hope it' ll help !!
The probability that the selected college student will be a male student or a graduate student will be \(0.52\) or \(52\%\) .
What is random probability ?
Random probability is a type of probability in which a random number or person is selected and whose outcome can not be predicted.
Random probability \(=\frac{Number\ of\ Favorable\ outcome}{Total\ number\ of\ outcome}\)
We have,
Total number of students \(=2020\)
Number of male students \(=40\%\)
\(=40\%\ * 2020=808\)
Graduate students \(=480\)
Number of female Graduate students \(=\frac{480}{2} =240\)
Number of male Graduate students \(=480-240 =240\)
So,
Now, We have male graduate student and total graduate student,
So,
Non- graduate male student \(= 808-240=568\)
Now,
Random probability\(=\frac{Number\ of\ (Male\ student\ +\ Graduate\ student)}{Total\ number\ of\ students}\)
\(=\frac{568+480}{2020}\)
\(= 0.52\) i.e. \(52\%\)
So, the probability that of the selected college student \(0.52\) or \(52\%\) .
Hence, we can say that the probability that the selected college student will be a male student or a graduate student will be \(0.52\) or \(52\%\) .
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