In an office there are 40% female employees. 50% of the male employees...
Total employees = 1800
female employees = 40%
male employees = 60%
50% of male employess = UG graduates = 30%
Female employees who are UG graduates = 22%
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In an office there are 40% female employees. 50% of the male employees...
Total employees = 1800
female employees = 40%
male employees = 60%
50% of male employess = UG graduates = 30%
Female employees who are UG graduates = 22%
In an office there are 40% female employees. 50% of the male employees...
To solve this problem, we need to find the number of male employees who are UG graduates and the number of female employees who are UG graduates.
Quantity I: Male Employees who are UG Graduates
To find this quantity, we need to know the total number of male employees and the percentage of male employees who are UG graduates.
Let's assume the total number of employees is x. Then, the number of male employees is 0.6x (since 40% of employees are female, 100% - 40% = 60% are male).
Since 52% of employees are UG graduates, the number of UG graduates is 0.52x.
Now, we know that 50% of male employees are UG graduates. So, the number of male employees who are UG graduates is (0.6x) * 0.5 = 0.3x.
Therefore, Quantity I is 0.3x.
Quantity II: Female Employees who are UG Graduates
To find this quantity, we need to know the total number of female employees and the percentage of female employees who are UG graduates.
Since 40% of employees are female, the number of female employees is 0.4x.
Since 52% of employees are UG graduates, the number of UG graduates is 0.52x.
To find the number of female employees who are UG graduates, we need to multiply the number of female employees by the percentage of UG graduates: (0.4x) * 0.52 = 0.208x.
Therefore, Quantity II is 0.208x.
In conclusion, Quantity I is 0.3x and Quantity II is 0.208x.