The coefficient of the quadratic equation 
are consecutive terms of a positively valued, increasing arithmetic sequence. Then the least integral value of 
such that the equation has real solutions is
are consecutive terms of a positively valued, increasing arithmetic sequence. Then the least integral value of such that the equation has real solutions isQuestion ID - 51139 | SaraNextGen Top Answer The coefficient of the quadratic equation are consecutive terms of a positively valued, increasing arithmetic sequence. Then the least integral value of such that the equation has real solutions is
The coefficient of the quadratic equation are consecutive terms of a positively valued, increasing arithmetic sequence. Then the least integral value of such that the equation has real solutions is
1 Answer
127 votes
Answer Key / Explanation : (7) -
(7)
are in increasing A.P. 
For real roots 
least integral value 
127 votes
Answer Link
127