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{n} lines are drawn in a plane such that no two of them are pa

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$n$ lines are drawn in a plane such that no two of them are parallel and no three of them are concurrent. The number of different points at which these lines will cut is a. $k = 1 \sum n - 1 k$ b. $n (n - 1)$ c. $n^{2}$ d. none of these

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n

lines are drawn in a plane such that no two of them are parallel and no three of them are concurrent. The number of different points at which these lines will cut is a.

k = 1 \sum n - 1 k

n (n - 1)

n^{2}

d. none of these

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Question Text

n

lines are drawn in a plane such that no two of them are parallel and no three of them are concurrent. The number of different points at which these lines will cut is a.

k = 1 \sum n - 1 k

n (n - 1)

n^{2}

d. none of these

$n$ lines are drawn in a plane such that no two of them are parallel and no three of them are concurrent. The number of different points at which these lines will cut is a. $k = 1 \sum n - 1 k$ b. $n (n - 1)$ c. $n^{2}$ d. none of these

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Practice questions from similar books

n lines are drawn in a plane such that no two of them are parallel and no three of them are concurrent. The number of different points at which these lines will cut is a. k=1∑n−1​k b. n(n−1) c. n2 d. none of these

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Practice questions from similar books

$n$ lines are drawn in a plane such that no two of them are parallel and no three of them are concurrent. The number of different points at which these lines will cut is a. $k = 1 \sum n - 1 k$ b. $n (n - 1)$ c. $n^{2}$ d. none of these