CAT Question of the Day Let P(x) be a polynomial with integer coefficients such that P(17) = 10 and P(24) = 17.
If P(n) = n + 3 has two distinct integer solutions n1 and n2, then find the sum n1 + n2.
| OPTIONS | | |  | 1) | 41 | | | 2) | 27 | | | 3) | 30 | | | 4) | 34 | | | 5) | 53 |
Tip of the Day Working with inequalities is similar to working with equalities, except for the fact that when both the sides of the inequality are multiplied or divided by a negative number, the inequality gets reversed. Last year's Question of the day (06-Nov-11) Consider the following quadratic equation:  The roots of this equation lie in the interval (–4, 5). Find the sum of [ p] where p takes all its possible values. [ x] indicates the Greatest Integer Function less than or equal to x. | OPTIONS | | | | | 1) | 0 | | | 2) | 4 | | | 3) | 5 | | | 4) | None of these |
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