Answer:
Option D is correct
value of x is, 9
Step-by-step explanation:
If two secant segments are drawn from a point outside a circle,
then the product is given by":

As per the statement:
Given the circle.
Let A= 5, B = 4, C = x and D = 3
We have to find the value of x.
Using the formula of length of two secants:

then;

⇒
Divide both sides by 3 we have;

⇒
Subtract 3 from both sides we have;
9 = x
or
x = 9
Therefore, the value of x is, 9