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IITB Practice Set: 30
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How many ordered pairs of positive integers $(a,b)$ are there such that $\text{lcm}(a,b) = n \text{ and gcd}(a,b) = 1?$
Express your answer in terms of the prime factorization of $n$, given as $n = p_1^{d_1} \dots p_t^{d_t}.$
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IITB Practice Set: 1
Given four distinct points $A, B, C,$ and $D$ on the directed ray denoting the positive $x$-axis, the cross ratio of $A,B$ with respect to $C,D$ denoted by $(A,B;C,D)$ is defined to be $\frac{AC}{BC}/\frac{AD}{BD}$. Here, $AC$, for example, ... A colleague pretends that this ray of slope $1$ is the $x$-axis and computes the cross-ratio as $p$. The value of of $r/p$ is ______.
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IITB Practice Set: 2
Consider the following in $2D:$ Two lines $AB$ and $CD$ intersect at a point $K$, such that the angle between them is $t$ degrees. A triangle $\Delta PQR$ is first reflected about line $AB$, then about line $CD$. After the reflections, the ... $2\times 2$ rotation transformation $T_R$. $T_R$ rotates the triangle by an angle _____ degrees, about the point _____.
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IITB Practice Set: 3
Consider the real-valued function $f(x, y):= x + y$ defined on points $(x, y)$ in a $2-$dimensional Euclidean plane. Suppose you want to find all possible $(x^{\ast}, y^{\ast})$ that maximize the value of the function $f\left(\cdot,\cdot\right)$ ... $f(\cdot,\cdot)$ at all possible solutions $(x', y'):$______
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IITB Practice Set: 4
Kamala tosses $11$ fair coins and Rajani tosses $10$ fair coins. The probability that the number of heads obtained by Kamala is more than the number of tails obtained by Rajani is _____.
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