Intermediate Value Theorem
Suppose \(f\) is continuous on a closed interval \([a,b]\). If \(k\) is any number between \(f(a)\) and \(f(b)\), then there is at least one number \(c\) in \([a,b]\) such that \(f(c) = k\).
Suppose \(f\) is continuous on a closed interval \([a,b]\). If \(k\) is any number between \(f(a)\) and \(f(b)\), then there is at least one number \(c\) in \([a,b]\) such that \(f(c) = k\).