119224 The remainder obtained when
\(1 !+2 !+\ldots+200\) ! is divided by 14 is

119225 In a certain school, \(74 \%\) students like cricket, \(76 \%\) students like foot-ball and \(82 \%\) like tennis. Then all the three sports are liked by at least

119226 Consider the set \(\mathbf{A}=\{1,2,3 \ldots, 30\}\). The number of ways in which one can choose three distinct numbers from \(A\) so that the product of the chosen numbers is divisible by 9 is

119227 The number of ways of choosing a committee from four men and six women so that the committee includes atleast two men and exactly twice as many women as men is

119229 Numbers between 1 and 10,000 are formed using the digits 2 and 3 only once and the digit 4 twice. If the numbers thus formed are arranged in increasing order and \(x, y\) represent the ranks of 4324 and 324 respectively then \(\mathbf{x}-\mathbf{y}=\)

119224 The remainder obtained when
\(1 !+2 !+\ldots+200\) ! is divided by 14 is

119225 In a certain school, \(74 \%\) students like cricket, \(76 \%\) students like foot-ball and \(82 \%\) like tennis. Then all the three sports are liked by at least

119226 Consider the set \(\mathbf{A}=\{1,2,3 \ldots, 30\}\). The number of ways in which one can choose three distinct numbers from \(A\) so that the product of the chosen numbers is divisible by 9 is

119227 The number of ways of choosing a committee from four men and six women so that the committee includes atleast two men and exactly twice as many women as men is

119229 Numbers between 1 and 10,000 are formed using the digits 2 and 3 only once and the digit 4 twice. If the numbers thus formed are arranged in increasing order and \(x, y\) represent the ranks of 4324 and 324 respectively then \(\mathbf{x}-\mathbf{y}=\)

119224 The remainder obtained when
\(1 !+2 !+\ldots+200\) ! is divided by 14 is

119225 In a certain school, \(74 \%\) students like cricket, \(76 \%\) students like foot-ball and \(82 \%\) like tennis. Then all the three sports are liked by at least

119226 Consider the set \(\mathbf{A}=\{1,2,3 \ldots, 30\}\). The number of ways in which one can choose three distinct numbers from \(A\) so that the product of the chosen numbers is divisible by 9 is

119227 The number of ways of choosing a committee from four men and six women so that the committee includes atleast two men and exactly twice as many women as men is

119229 Numbers between 1 and 10,000 are formed using the digits 2 and 3 only once and the digit 4 twice. If the numbers thus formed are arranged in increasing order and \(x, y\) represent the ranks of 4324 and 324 respectively then \(\mathbf{x}-\mathbf{y}=\)

119224 The remainder obtained when
\(1 !+2 !+\ldots+200\) ! is divided by 14 is

119225 In a certain school, \(74 \%\) students like cricket, \(76 \%\) students like foot-ball and \(82 \%\) like tennis. Then all the three sports are liked by at least

119226 Consider the set \(\mathbf{A}=\{1,2,3 \ldots, 30\}\). The number of ways in which one can choose three distinct numbers from \(A\) so that the product of the chosen numbers is divisible by 9 is

119227 The number of ways of choosing a committee from four men and six women so that the committee includes atleast two men and exactly twice as many women as men is

119229 Numbers between 1 and 10,000 are formed using the digits 2 and 3 only once and the digit 4 twice. If the numbers thus formed are arranged in increasing order and \(x, y\) represent the ranks of 4324 and 324 respectively then \(\mathbf{x}-\mathbf{y}=\)

119224 The remainder obtained when
\(1 !+2 !+\ldots+200\) ! is divided by 14 is

119225 In a certain school, \(74 \%\) students like cricket, \(76 \%\) students like foot-ball and \(82 \%\) like tennis. Then all the three sports are liked by at least

119226 Consider the set \(\mathbf{A}=\{1,2,3 \ldots, 30\}\). The number of ways in which one can choose three distinct numbers from \(A\) so that the product of the chosen numbers is divisible by 9 is

119227 The number of ways of choosing a committee from four men and six women so that the committee includes atleast two men and exactly twice as many women as men is

119229 Numbers between 1 and 10,000 are formed using the digits 2 and 3 only once and the digit 4 twice. If the numbers thus formed are arranged in increasing order and \(x, y\) represent the ranks of 4324 and 324 respectively then \(\mathbf{x}-\mathbf{y}=\)