Answer:

Explanation:
Given:
Given root is

Now we need to find the quadratic equation for given roots.
Solution:
The given roots are -14 and 0.
So, the sum of the roots.


Product of the given roots


Therefore, the required quadratic equation is.
-------------------(1)
Now we substitute
and
in equation 1.


Therefore, the quadratic equation for the given root is.
