# Recent questions tagged usermod 1
Was solving the GO 2019 pdf when I encountered this question asked in TIFR 2017. Although I have understood this question, I have one doubt- It is mentioned in the question that for a 3-bit number, the ordering (000, 100, 101, 111, 110, 010, 011, 001) is one of the possible Gray codes. Then, how many such orders are there for an n-bit number?
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Which of the following functions is not differentiable in the domain $[-1,1]$ ? (a) $f(x) = x^2$ (b) $f(x) = x-1$ (c) $f(x) = 2$ (d) $f(x) = Maximum (x,-x)$
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Consider a max-heap of n distinct integers, n ≥ 4, stored in an array A[1 . . . n]. The second minimum of A is the integer that is less than all integers in A except the minimum of A. Find all possible array indices of A in which the second minimum can occur. Justify your answer.
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Let the valid moves along a staircase be U (one step up) and D (one step down). For example, the string s = UUDU represents the sequence of moves as two steps up, then one step down, and then again one step up. Suppose a person is initially at the base of the ... to the base of the staircase after the final step. (a) Show that L is not regular. (b) Write a context free grammar for accepting L.
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Let $a_{n−1}a_{n−2}...a_0$ and $b_{n−1}b_{n−2}...b_0$ denote the $2's$ complement representation of two integers $A$ and $B$ respectively. Addition of $A$ and $B$ yields a sum $S=s_{n−1}s_{n−2}...s_0.$ The outgoing carry generated at the most significant bit ... $\oplus$ denotes the Boolean XOR operation. You may use the Boolean identity: $X+Y=X⊕Y⊕(XY)$ to prove your result.
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Consider three relations $R_1(\underline{X},Y,Z), R_2(\underline{M},N,P),$ and $R_3(\underline{N,X})$. The primary keys of the relations are underlined. The relations have $100,30,$ and $400$ ... during execution of the join. For, (a), Order could be anything and min. cost =$100*30*400*$total size of all the attributes.
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A $64000$-byte message is to be transmitted over a $2$-hop path in a store-and-forward packet-switching network. The network limits packets toa maximum size of $2032$ bytes including a $32$-byte header. The trans-mission lines in the network are error free and have a speed of $50$ Mbps. ... getting answer as $1*3*(T_t+T_p) + \;31*T_t$ where $T_t=0.325\; ms$ and $T_p=3.333\; ms$. Please Confirm.
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In the dld 1 mark ques on prob,it was mentioned that we need to select pairs whose MSB same and they must be( Unsigned ) from 1 to 13.Is that doesn’t means we have to select only +ve ones(i.e 1-7) ,bcoz MSB 1 will be -ve.Please clarify.Shouldn’t we select only 1-7
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Hi All, My GATE 2019 Score is 467, Marks: 40 and Rank is: 6124. I belong to OBC(Non-Creamy Layer). I have a probability of getting M.Tech(CS-IS) at IIT(ISM) Dhanbad and M.Tech(CS) at University of Hyderabad(UoH). Can somebody help me what to ... Two Options OR Suggest me any good colleges for my GATE Score ? Any other suggestions or college recommendations will also be very helpful. Thank you. :)
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@arjunsir @pragyAgrawal Is the career suggestion link in gate college predictor working? I haven't received any mail regarding the same. I have 64.33/100 marks and 737/1000 score. My rank is 498 in General category. Please suggest which colleges I should focus on. How do I gauge which colleges I can get?
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Will gate rank predictor be revised according to the official and final answer key?
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Consider the group $G \;=\; \begin{Bmatrix} \begin{pmatrix} a & b \\ 0 & a^{-1} \end{pmatrix}\;: a,b \in \mathbb{R},a>0 \end{Bmatrix}$ ... is of finite order (D) $N$ is a normal subgroup and the quotient group is isomorphic to $\mathbb{R}^{+}$(the group of positive reals with multiplication).
1 vote
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Let $P_{1},P_{2},$ and $P_{3}$ denote, respectively, the planes defined by $a_{1}x + b_{1}y + c_{1}z = \alpha _{1}$ $a_{2}x + b_{2}y + c_{2}z = \alpha _{2}$ $a_{3}x + b_{3}y + c_{3}z = \alpha _{3}$ ... then the planes (A) do not have any common point of intersection (B) intersect at a unique point (C) intersect along a straight line (D) intersect along a plane
1 vote
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Let, $a_{n} \;=\; \left ( 1-\frac{1}{\sqrt{2}} \right ) ... \left ( 1- \frac{1}{\sqrt{n+1}} \right )$ , $n \geq 1$. Then $\lim_{n\rightarrow \infty } a_{n}$ (A) equals $1$ (B) does not exist (C) equals $\frac{1}{\sqrt{\pi }}$ (D) equals $0$
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If two real polynomials $f(x)$ and $g(x)$ of degrees $m\;(\geq2)$ and $n\;(\geq1)$ respectively, satisfy $f(x^{2}+1) = f(x)g(x)$ $,$ for every $x\in \mathbb{R}$ , then (A) $f$ has exactly one real root $x_{0}$ such that $f'(x_{0}) \neq 0$ (B) $f$ has exactly one real root $x_{0}$ such that $f'(x_{0}) = 0$ (C) $f$ has $m$ distinct real roots (D) $f$ has no real root.
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Is the rank of 631/28326 a good rank? What college I must apply to? or any advice/suggestion will be helpful and r welcome. Marks – 61.67 Accuracy – 98%+ (Only 1 -ve in Tag bit question) Category – SC but ok with OPEN too. Thank You in Advance (^_^)
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I am getting 74.67 marks, and a score of about 866, will I get direct admission in IITK or IITB ?
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I am getting around 72 marks in GATE CSE 2019 with an estimated rank between 133-158 on GO RANK PREDICTOR, how should i start off my preparation for interviews in IIT’s ?
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I am getting 62.34 marks and my rank according to gateoverflow rank predictor wil be between 400-500.Is there any chance of getting iit in cs
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any idea, what will be the rank for marks 35 in gate 19.I really messed by exam. Any chances for NIT's. ?
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Will ISRO 2019 recruit this year? till now there is no information about ISRO 2019 form. Please share if you have information regarding it.
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Value of Z, for SRTF ques? So that WT avg is 1ms?
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What will be the answer to this question ? Will it go in infinite loop ?