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Amrita Entrance Examination - Engineering

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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

Team Careers360 23rd Jan, 2024

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 $\frac{1}{12}$
$\Rightarrow \frac 1 {\text {x} }+ \frac 1 {\text {50-x} }=\frac 1 {\text {12} }$

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can we write second phase by applying in january AEEE exam

Tanya Gupta 2nd Jan, 2024

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

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