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a bag contains 5 white and 9 black balls 3 balls are drawn twice . balls are replaced before the second draw. what is the prob that in the first draw 3 white and in second draw 3 lack balls will be drawn ...
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The no. of ways in which n distinct balls can be put into n distinct boxes so that exactly one box remains empty...is??? ...
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If a,b are 2 different positive no. then prove that I) A.m ,G.m ,H.m are in G.p (II) A.m > G.m> H.m Plz... Guide me guys ...
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find the amplitude of 1+\frac{\sqrt{3}i }{\sqrt{3}+i} ...
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find the last 3 digits of 17to the power 256. ...
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The number of ordered pairs (a,b) such that the equations ax+by=1 and x2 +y2 =50 have all solutions integral ??? ...
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Q If 1,logyx,logzy,-15logxz are in A.Pthen (a)z3=x (b)z3=y-2 (c)z-2=y (d)none of these ...
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1)find the value of\sum_{r=1}^{k}{(-3)^{r-1}}}3n_{C}_{2r-1} where k=3n/2 and n is an even positive integer. ...
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The square of a 8*8 chessboard are randomly painted either red or black,what is the probability that a randomly chosen 2*2 square contains 2 black and 2 red squares? ...
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Let A = \left\{1,2,3 ... 10 \right\} and B = \left\{1,2,3 ... 20 \right\} A function is chosen randomly from A to B,what is the probability that it is non decreasing? ...
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\frac{(x-1)^{2}}{x} = -1 and p = \frac{x^{16000}+1}{x^{8000}} , find p ...
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if x2 -xcos(A+B)+1 is a factor of the expression 2x4+4x3sinAsinB-x2( cos 2A+cos 2B)+4xcosAcosB-2 Then find the other factor. ...
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2 friends would come and stay for 15 minutes.. between 5 to 6 PM. what is the probability that they will meet?????? ...
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A point is selected at random inisde a circle.Find probablity that it is farther from centre than to its circumference ...
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three points are chosen from the interval [0,1].FÄ°nd the probability of choosing these points such that the longest distance betweeen two points is <= 1/2 ...
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let a,b,c,d be real nubers each greater than 1. prove that 8(abcd+1) > (a+1)(b+1)(c+1)(d+1) ...
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Q1 Let the roots of f(x)=x be α and β where f(x) is a quadratic polynomial. It is true that α,β also satisfies f(f(x))=x. Let the other roots of the eqn. f(f(x))=x be γ and δ. Now Correct statements are: a) If α β are ...
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On the request of grandmaster.....writing some inequalities here which are no way necessary for JEE but can just reduce ur work The Cauchy-Schwarz Inequality (x1² + x2² + x3²)(y1² + y2² + y3²) ≥ (x1y1 + x2y2 + x3y3)² ...
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A few number of cards were thrown away from a pack of 52 cards. What is the probability that 26 cards were thrown away? ...
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The last digit of (2137)754 is..... plz help me ...i dunno how to solve this kinds of question....[2] i want to learn this type.... ...
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bhai log.........yahaan madad ki jiye........ye sabhi maine pehle kiye the par ab ho nahin rahe........... The eqn zn-1 has n roots which are called nth roots of unity.These n roots are 1,α,α2,..........αn-1 Q1 find value ...
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\frac{\sum_{r=0}^{k-1}{x^{2r}}}{\sum_{r=0}^{k-1}{x^r}} is a polynomial, p and q are any 2 values of k then the roots of the equation 3x^2 + px + 5q = 0 can not be A)Real B)Imaginary C)Rational D)Irrational ...
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*Image* ...
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The no of ways 3 persons can distribute 10 tickets out of 15 consecutively numbered tickets among themselves such that they get consecutive blocks of 5,3 and 2 is? Ans:8C5 * (3!)2 ...
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Q.1 IF 3 FAIR DICES ARE THROWN TOGETHER ,THE PROBABILITY THAT THE SUM OF THE NUMBERS APPEARING ON THE DICE IS K ,WHERE3<=K<=8 Q.2 THE PROBABILITY THAT A RADAR WILL DETECT AN OBJECT IN ONE CYCLE IS P . THEN THE PROBABILI ...
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Q.1 TWO DICES ARE THROWN SIMULTANEOUSLY.THE PROBABILITY OF OBTAINING A TOTAL SCORE LESS THAN 11?? Q.2 SIX DICES ARE THROWN AT ONCE THEN PROBABILITY THAT ALL SIX DICES SHOW DIFFERENT FACES IS??? ...
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a is a complex no. such that a^{2}+a+\frac{1}{a}+\frac{1}{a^{2}}+1=0 a^{2m}+a^{m}+\frac{1}{a^{m}}+\frac{1}{a^{2m}}+1= ? where m is +ve integer ...
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A permutation of n objects is a 1-1 function from A={1,2,.................n} to itself.If a1,a2,a3.......ak are n distinct elements of A such that a function f sends a1 to a2,a2 to a3 , .......... ak-1- to ak and ak to a1, th ...
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Find the number of 2-subsets of the set {1,2,.....10} , sum of whose elements is divisible by 3. ...
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\text{The number of prime numbers among the numbers 105!+2 , 105!+3, 105!+4,....105!+104 and 105!+105 , is} ...