Amrita Entrance Examination - Engineering
Question : Divide 50 into two parts so that the sum of their reciprocal is $\frac{1}{12}$.
Option 1: 35 and 15
Option 2: 20 and 30
Option 3: 24 and 36
Option 4: 28 and 22
Correct Answer: 20 and 30
Solution : Given: The number is 50. Let the first part of 50 be $\text{x}$. The second part will be $50 - \text{x}$. The sum of their reciprocal is $\frac{1}{12}$ $\Rightarrow \frac 1 {\text {x} }+ \frac 1 {\text {50-x} }=\frac 1 {\text {12} }$
Question : Directions: Five professors A, B, C, D, and E are sitting in a row facing the North (not necessarily in the same order). A is second to the left of D. Only two professors are sitting between C and E. No professor is sitting to the right of E. How many professors are sitting to the left of D?
Option 1: 3
Option 2: 0
Option 3: 2
Option 4: 1
Correct Answer: 2
Solution : 1. No professor is sitting to the right of E. Only two professors are sitting between C and E.
2. A is second to the left of D.
So, the final arrangement will be as follows –
Thus, two persons are left of D. Hence,
Hello,
Candidates who have appeared in Phase I of the AEEE 2024 examination can also appear for Phase II examination by paying an additional fee of INR 600. This is an opportunity given to the candidates to improve their scores and also it is not compulsory to apply again as
Yes, you can definitely apply for the AEEE (Amrita Engineering Entrance Exam) in 2026 after passing out of 12th in 2024. The AEEE is conducted for admission to the engineering programs offered by Amrita Vishwa Vidyapeetham. Typically, the eligibility criteria include passing the 12th standard or its equivalent with
As far as I know, there is no specific limit on the number of attempts for the AEEE (Amrita Engineering Entrance Exam). You can appear for the exam as many times as you want to improve your score and secure admission to Amrita Vishwa Vidyapeetham.
Hope this helps you,
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