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Recent questions tagged uniformdistribution
+8
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3
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1
GATE201947
Suppose $Y$ is distributed uniformly in the open interval $(1,6)$. The probability that the polynomial $3x^2 +6xY+3Y+6$ has only real roots is (rounded off to $1$ decimal place) _______
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Feb 7, 2019
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Arjun
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gate2019
numericalanswers
engineeringmathematics
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0
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1
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2
Ace Test Series: Probability  Uniform Distribution
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Feb 2, 2019
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Probability
by
Na462
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173
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randomvariable
probability
expectation
uniformdistribution
acetestseries
+1
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0
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3
GATE ECE 2014
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Dec 8, 2018
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Probability
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aditi19
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2014ece
probability
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+1
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4
Probability of missing the bus
You arrive at bus stop some time uniformly distributed between $10:00$ and $10:15$ and bus leaves the bus stop sometime uniformly distributed between $10:00$ and $10:25$. What is the probability of you missing the bus?
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Oct 5, 2018
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Probability
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Mk Utkarsh
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123
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probability
uniformdistribution
+1
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0
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5
Probability Gravner 80.c
After your complaint about their service, a representative of an insurance company promised to call you "between $7$ and $9$ this evening." Assume that this means that the time $T$ of the call is uniformly distributed in the specified interval. (c) ... $M$ be the amount of time of the show that you miss because of th call. Compute the expected value of $M$.
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Sep 27, 2018
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Probability
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Pooja Khatri
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probability
gravner
engineeringmathematics
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0
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6
Probability Gravner 80.b
After your complaint about their service, a representative of an insurance company promised to call you "between $7$ and $9$ this evening." Assume that this means that the time $T$ of the call is uniformly distributed in the specified interval (b) At $8.30$, the call still hasn't arrived. What is the probability that it arrives in the next $10$ minutes?
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Sep 27, 2018
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Probability
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Pooja Khatri
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0
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7
Probability Gravner 80
After your complaint about their service, a representative of an insurance company promised to call you "between $7$ and $9$ this evening." Assume that this means that the time $T$ of the call is uniformly distributed in the specified interval. (a) Compute the probability that the call arrives between $8.30$ and $8.20$.
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Sep 27, 2018
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Probability
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Pooja Khatri
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gravner
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0
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0
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8
Universality of Uniform
According to Universality of Uniform , We can get from the uniform distribution to the other distributions and also from other distributions back to the uniform distribution. Please explain how we would simulate from one distribution to other distribution ?
asked
May 6, 2018
in
Probability
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ankitgupta.1729
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161
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randomvariable
uniformdistribution
+2
votes
1
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9
ISI2017MMA17
Suppose that $X$ is chosen uniformly from $\{1,2,\ldots,100\}$ and given $X =x$, $Y$ is chosen uniformly from $\{1,2,\ldots,x\}. $Then $P(Y = 30)=$ $\dfrac{1}{100}$ $\dfrac{1}{100} \times \left(\dfrac{1}{30} + \ldots+\dfrac{1}{100}\right)$ $\dfrac{1}{30}$ $\dfrac{1}{100} \times \left(\dfrac{1}{1} + \ldots +\dfrac{1}{30}\right)$
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Mar 27, 2018
in
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by
jjayantamahata
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1.5k
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250
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isi2017mma
engineeringmathematics
probability
uniformdistribution
+2
votes
1
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10
Mathematics: Gate EE 17
Assume that in a traffic junction, the cycle of traffic signal lights is 2 minutes of green(vehicle does not stop) and 3 minutes of red (vehicle stops). Consider the arrival time of vehicles at the junction is uniformly distributed over 5 minute cycle. The expected waiting time in minutes for the vehicle at the junction is _________
asked
Jun 28, 2017
in
Probability
by
Amitesh Sharma
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791
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1.1k
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probability
uniformdistribution
gate2017ee
engineeringmathematics
numericalanswers
+3
votes
1
answer
11
probability
The average number of donuts a nineyear old child eats per month is uniformly distributed from 0.5 to 4 donuts, inclusive. Let X= the average number of donuts a nineyearold child eats per month. Then X~∪(0.5,4) The probability that a different nineyearold child eats an average of more than two donuts given that his or her amount is more than 1.5 donuts is ________. 4/5 1/5 2/5 3/5
asked
Dec 11, 2016
in
Mathematical Logic
by
Neal Caffery
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959
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199
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probability
engineeringmathematics
uniformdistribution
+3
votes
1
answer
12
probability distribution
A arrives at office at 810am regularly; B arrives at 911 am every day. Probability that one day B arrives before A? [Assume arrival time of both A and B are uniformly distributed]
asked
Nov 17, 2016
in
Mathematical Logic
by
vaishali jhalani
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4.8k
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262
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probability
randomvariable
uniformdistribution
0
votes
1
answer
13
Probability Distribution
In the cartesian plane, selection of a point P along the y axis in [0,2] is uniformly random. Similarly selection of a point Q along the x axis in [0,2] also uniformly distributed. What is the probability of the area of the triangle POQ to be less than or equal to 1, where O is the origin ?
asked
Sep 15, 2016
in
Probability
by
dd
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57.2k
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404
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probability
randomvariable
uniformdistribution
discretemathematics
+2
votes
1
answer
14
Probability Distribution
In cartesian coordinate system,along the x axis two points p and q are selected uniformly at random in $\left [ 0,L \right ]$ where L > 0. What is the probability of $\text{distance(p,q)} \leq \frac{L}{4}$.
asked
Sep 15, 2016
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Probability
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dd
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309
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probability
engineeringmathematics
uniformdistribution
+1
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3
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15
Uniform Distribution
Question A subway train in a certain line runs after every half hour, between every midnight and 6 in the morning. What is the probability that a man entering the station at random will have to wait at least 20 minutes? I'm stuck here... It ... in this case what is the upper limit of the integral ? URL : https://www.assignmentexpert.com/homeworkanswers/MathAnswer40654.pdf
asked
Jun 18, 2016
in
Probability
by
pC
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21.5k
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901
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probability
uniformdistribution
+4
votes
2
answers
16
TIFR2015A12
Consider two independent and identically distributed random variables $X$ and $Y$ uniformly distributed in $[0, 1]$. For $\alpha \in \left[0, 1\right]$, the probability that $\alpha$ max $(X, Y) < XY$ is $1/ (2\alpha)$ exp $(1  \alpha)$ $1  \alpha$ $(1  \alpha)^{2}$ $1  \alpha^{2}$
asked
Dec 5, 2015
in
Probability
by
makhdoom ghaya
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30.7k
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287
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tifr2015
probability
randomvariable
uniformdistribution
+3
votes
1
answer
17
TIFR2013A18
Consider three independent uniformly distributed (taking values between $0$ and $1$) random variables. What is the probability that the middle of the three values (between the lowest and the highest value) lies between $a$ and $b$ where $0 ≤ a < b ≤ 1$? $3 (1  b) a (b  a)$ ... $(1  b) a (b  a)$ $6 ((b^{2} a^{2})/ 2  (b^{3}  a^{3})/3)$.
asked
Nov 5, 2015
in
Probability
by
makhdoom ghaya
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30.7k
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285
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tifr2013
probability
randomvariable
uniformdistribution
+36
votes
1
answer
18
GATE201412
Suppose you break a stick of unit length at a point chosen uniformly at random. Then the expected length of the shorter stick is ________ .
asked
Sep 26, 2014
in
Probability
by
Arjun
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431k
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6.3k
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gate20141
probability
uniformdistribution
expectation
numericalanswers
normal
+18
votes
3
answers
19
GATE19983a
Two friends agree to meet at a park with the following conditions. Each will reach the park between 4:00 pm and 5:00 pm and will see if the other has already arrived. If not, they will wait for 10 minutes or the end of the hour whichever is earlier and leave. What is the probability that the two will not meet?
asked
Sep 26, 2014
in
Probability
by
Kathleen
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52.2k
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1.6k
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gate1998
probability
normal
numericalanswers
uniformdistribution
+24
votes
8
answers
20
GATE200724
Suppose we uniformly and randomly select a permutation from the $20 !$ permutations of $1, 2, 3\ldots ,20.$ What is the probability that $2$ appears at an earlier position than any other even number in the selected permutation? $\left(\dfrac{1}{2} \right)$ $\left(\dfrac{1}{10}\right)$ $\left(\dfrac{9!}{20!}\right)$ None of these
asked
Sep 22, 2014
in
Probability
by
Kathleen
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52.2k
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4.8k
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gate2007
probability
easy
uniformdistribution
+13
votes
3
answers
21
GATE200480
A point is randomly selected with uniform probability in the $XY$ plane within the rectangle with corners at $(0,0), (1,0), (1,2)$ and $(0,2).$ If $p$ is the length of the position vector of the point, the expected value of $p^{2}$ is $\left(\dfrac{2}{3}\right)$ $\quad 1$ $\left(\dfrac{4}{3}\right)$ $\left(\dfrac{5}{3}\right)$
asked
Sep 19, 2014
in
Probability
by
Kathleen
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52.2k
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2.9k
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gate2004
probability
uniformdistribution
expectation
normal
+15
votes
4
answers
22
GATE200478
Two $n$ bit binary strings, $S_1$ and $S_2$ are chosen randomly with uniform probability. The probability that the Hamming distance between these strings (the number of bit positions where the two strings differ) is equal to $d$ is $\dfrac{^{n}C_{d}}{2^{n}}$ $\dfrac{^{n}C_{d}}{2^{d}}$ $\dfrac{d}{2^{n}}$ $\dfrac{1}{2^{d}}$
asked
Sep 19, 2014
in
Probability
by
Kathleen
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52.2k
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2.2k
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gate2004
probability
normal
uniformdistribution
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