Answer:
Sum of the solutions of
is -9.
Product of the solutions of
is

Explanation:
1.

Given:
The expression whose sum of the solution is required is given as:

For a quadratic equation of the form
the sum of the solutions is given as:
Sum =

Here,

Therefore, the sum of the solutions =

2.

Rewriting the above equation in a standard quadratic equation, we get:

For a quadratic equation of the form
the product of the solutions is given as:
Product =

Here,

Therefore, the product of the solutions =
