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Write the solution of the inequation\[\frac{x^2}{x - 2} > 0\]
Concept: undefined >> undefined
There are 3 letters and 3 directed envelopes. Write the number of ways in which no letter is put in the correct envelope.
Concept: undefined >> undefined
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If 20Cr = 20Cr−10, then 18Cr is equal to
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If 20Cr = 20Cr + 4 , then rC3 is equal to
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If 15C3r = 15Cr + 3 , then r is equal to
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If 20Cr + 1 = 20Cr − 1 , then r is equal to
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If C (n, 12) = C (n, 8), then C (22, n) is equal to
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If mC1 = nC2 , then
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If nC12 = nC8 , then n =
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If nCr + nCr + 1 = n + 1Cx , then x =
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If\[\ ^{( a^2 - a)}{}{C}_2 = \ ^{( a^2 - a)}{}{C}_4\] , then a =
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5C1 + 5C2 + 5C3 + 5C4 +5C5 is equal to
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Total number of words formed by 2 vowels and 3 consonants taken from 4 vowels and 5 consonants is equal to
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There are 12 points in a plane. The number of the straight lines joining any two of them when 3 of them are collinear, is
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Three persons enter a railway compartment. If there are 5 seats vacant, in how many ways can they take these seats?
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In how many ways can a committee of 5 be made out of 6 men and 4 women containing at least one women?
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There are 10 points in a plane and 4 of them are collinear. The number of straight lines joining any two of them is
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There are 13 players of cricket, out of which 4 are bowlers. In how many ways a team of eleven be selected from them so as to include at least two bowlers?
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If C0 + C1 + C2 + ... + Cn = 256, then 2nC2 is equal to
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If the nth term an of a sequence is given by an = n2 − n + 1, write down its first five terms.
Concept: undefined >> undefined
