Can someone me with this question? if you do!

To check if a circle can be circumscribed about a certain quadrilateral, the opposite angles in the quadrilateral have to add up to 180 degrees.

In your question, the opposite angles in the quadrilateral add up to:

85° + 80° = 165°

and 95° + 100° = 195°

As you can see, neither 165° or 195° is 180°.

Therefore the answer is False

Note:

If it's still not to clear for you, then say so and I will provide a diagram to make it clearer,

Additional Info:

Another word for a quadrilateral that can have a circle circumscribed about it is 'Cyclic'.

For example, some shapes are 'Cyclic quadrilaterals'

(which means it is a quadrilateral that can fit perfectly into a circle, with all edges touch the circumference)

step-by-step explanation:

ask goog great chance of finding the solution there

what statement? is there an image?