How to calculate Unilag Aggregate Score

data:image/png;base64,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

I will be talking about how to calculate University of Lagos Aggregate Score in this article

Your jambs score, Post Utme Score and Your O' Level Result will be Needed

Assuming azeez an aspirant of Physics got Got 220 in jamb that is 220/8= 27.5

Azeez post utme score was 15
data:image/png;base64,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
Azeez O' Level Requirement for his course which is your 5 required subjects for your course for Physics the required O' Level are English, Mathematics, Physics, Chemistry and Biology

Read Also: Jamb Subject Combination for all Courses

Note your O' Level is graded over 20 
A1=4.0
B2=3.6
B3=3.2
C4=2.8
C5=2.4
C6=2.0

Azeez O' Level is as follow
English=c4
Mathematics=B2
Physics=A1
Chemistry=B2
Biology=C6

The total is equivalent to 16

Azeez agreegaet is now 27.5+15+16=58.5

Check Unilag Departmental Cutt off Mark: Click Here




How to calculate Unilag Aggregate Score How to calculate Unilag Aggregate Score Reviewed by Unknown on October 23, 2017 Rating: 5

No comments:

We Love to hear your comment

Theme images by mammamaart. Powered by Blogger.