[Video] Consider the quadratic equation (c-5)x^2 - 2cx + (c-4) = 0, c \\neq 5. Let S be the set of all integral values of c for which one root of the equation lies in the interval (0, 2) and its other root lies in the interval (2, 3). Then the number of elements in S is: - - NTA JEE Main 10th January 2019 Shift 1

Name: Consider the quadratic equation (c-5)x^2 - 2cx + (c-4) = 0, c \\neq 5. Let S be the set of all integral values of c for which one root of the equation lies in the interval (0, 2) and its other root lies in the interval (2, 3). Then the number of elements in S is:
Uploaded: 2026-06-14T11:40:06.169295+05:30
Duration: 4 min 23 s
Description: Consider the quadratic equation (c-5)x^2 - 2cx + (c-4) = 0, c \\neq 5. Let S be the set of all integral values of c for which one root of the equation lies in the interval (0, 2) and its other root lies in the interval (2, 3). Then the number of elements in S is: