ISI2013-PCB-A-1

go_editor asked in Quantitative Aptitude May 31, 2016

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The vertices of a triangle $T$ are given. For an arbitrary point $P$ in the plane, give an algorithm to test if $P$ belongs to the interior of $T$. (The interior of $T$ does not include its edges).

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quantitative-aptitude
geometry

go_editor asked in Quantitative Aptitude May 31, 2016

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go_editor asked in Quantitative Aptitude May 31, 2016

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ISI2013-PCB-A-2
Find the value of $ \Sigma ij$, where the summation is over all integers $i$ and $j$ such that $1 \leq i < j \leq 10$.

go_editor asked in Quantitative Aptitude May 31, 2016

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go_editor asked in Set Theory & Algebra May 31, 2016

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ISI2013-PCB-A-3
Let $S = \{x \in R : 1 \leq |x| \leq 100\}$. Find all subsets $M$ of $S$ such that for all $x, y$ in $M$, their product $xy$ is also in $M$.

go_editor asked in Set Theory & Algebra May 31, 2016

by go_editor

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1 vote

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go_editor asked in Digital Logic Jun 2, 2016

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ISI2012-A-2c
Professor Hijibiji has defined the following Boolean algebra $\mathcal{B} = (B, +, *)$, where $B = \{1, 2, 3, 5, 6, 10, 15, 30\}$, i.e., the set of all eight factors of $30$; the two binary operators $'+'$ and $'*'$ respectively denote the LCM ... common divisor) of two integer operands. Define the complementation operation $\bar{a}$ for all $a \in B$ such that $\bar{\bar{a}}= a$.

go_editor asked in Digital Logic Jun 2, 2016

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isi2013
boolean-algebra

4 votes

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Arjun asked in Quantitative Aptitude Dec 10, 2017

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TIFR CSE 2018 | Part A | Question: 1
Consider a point $A$ inside a circle $C$ that is at distance $9$ from the centre of a circle. Suppose you told that there is a chord of length $24$ passing through $A$ with $A$ as its midpoint. How many distinct chords of $C$ have integer length and pass through $A?$ $2$ $6$ $7$ $12$ $14$

Arjun asked in Quantitative Aptitude Dec 10, 2017

by Arjun

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quantitative-aptitude
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ISI2013-PCB-A-1

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