Back to QUADRATIC EQUATIONS
JEE MATHEMATICS MCQ: QUADRATIC EQUATIONS
1
Medium
1 of 1
Analyzing
+4 | -1
Let be the roots of the equation and be the roots of the equation . If are in GP, then
View answer and explanation
Correct option: A
Option A () is correct because the relationship between the roots of the two quadratic equations, when they are in GP, leads to this condition.
More Questions from QUADRATIC EQUATIONS
Practice All Chapter MCQs →
The solution of the equation is
If are the roots of and then
If be the roots of the equation and be the roots of the equation then the equation whose roots are is
If for all values of , then lies in the interval
If and and then
Root(s) of the equation belonging to the domain of definition of the function is (are)
