Q. Two students while solving a quadratic equation in x, one copied the constant term incorrectly and got the roots as 3 and 2. The other copied the constant term and coefficient of `x^2` as `-6` and 1 respectively. The correct roots are :

The students while solving a quadratic equation in x, one copied the constant term incorreclty and got the roots 3 and 2 , The order copied the constant term and coefficient of x^2 as -6 and 1 respectively The correct roots are

Ramesh and Mahesh solve an equation. In solving Ramesh commits a mistake in constant term and find the roots are 8 and 2. Mahesh commits a mistake in the coefficient of x and find the roots -9 and -1. The corret roots are

Ramesh and Mahesh solve a quadratic equation.Ramesh reads its constant term wrong its roots as 8 and 2 where as Mahesh reads the coefficientof x wrong and finds its roots as -11 and 1. The correct roots of the equation are

Two students solved a problem involving a quadratic equation. The first student made an error only in the constant term of the equation and determined the roots were 2 and 8. The second student made an error only in the coefficient of the linear term and determined the roots were -1 and -9. What was the quadratic equation ?

In the Maths two representativesm, while solving a quadratic equation, committed the following mistakes : (i) One of them made a mistake in the constant term and got the roots as 5 and 9. (ii) Another of x and got the roots as 12 and 4. But in the meantime, they realised that they are wrong and they managed to get it right jointly. FInd the corrent quadratic equation.