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Football teams T1 and T2 have to play two games against each other. It is assumed that theoutcomes of the two games are independent. The probabilities of T1 winning, drawing andlosing a game against T2 are1/ 2,and1/6,1/3respectively. Each team gets 3 points for a win,1 point for a draw and 0 point for a loss in a game. Let X and Y denote the total pointsscored by teams T1 and T2, respectively, after two gamesP
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Related Questions
The number of points in
$(−∞,∞),$
for which
$x_{2}−xsinx−cosx=0,$
is6 (b) 4 (c) 2 (d) 0
Let m and n be two positive integers greater than 1.If
$α→0lim α_{m}e_{cosα_{n}}−e =−(2e )$
then the value of
$nm $
is
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$X$
be the set consisting of the first 2018 terms of the arithmetic progression
$1,6,11,,¨ $
and
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$9,16,23,¨$
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$f[0,1]→R$
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$f(0)=f(1)=0$
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.Which of the following is true for
$0<x<1?$
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$MandN$
be two
$3×3$
matrices such that
$MN=NM˙$
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$M=N_{2}andM_{2}=N_{4},$
then Determinant of
$(M_{2}+MN_{2})$
is 0 There is a
$3×3$
non-zeero matrix
$U$
such tht
$(M_{2}+MN_{2})U$
is the zero matrix Determinant of
$(M_{2}+MN_{2})≥1$
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$3×3$
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$U,if(M_{2}+MN_{2})U$
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$(X=Y)$
is
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$ab $
is an integer. If a,b,c are in GP and the arithmetic mean of a,b,c, is b+2 then the value of
$a+1a_{2}+a−14 $
is
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