I see two circle-related geometric diagrams in the image.

For the top diagram (marked "d" and "36"):

It seems like there is a circle with two angles labeled. The angle on the right is $36^\circ$, and the other angle on the left is labeled $d$. Based on the context, the two angles could be part of a cyclic quadrilateral, meaning that opposite angles sum to $180^\circ$.

Thus: $d + 36^\circ = 180^\circ$ Solving for $d$: $d = 180^\circ - 36^\circ = 144^\circ$

So, $d = 144^\circ$.

For the bottom diagram (marked "g" with angles $46^\circ$ and $h$):

This seems to be another circle with intersecting lines inside, possibly a quadrilateral inscribed in the circle. In this case, angles opposite each other in a cyclic quadrilateral add up to $180^\circ$.

Thus, for this diagram: $h + 46^\circ = 180^\circ$ Solving for $h$: $h = 180^\circ - 46^\circ = 134^\circ$

So, $h = 134^\circ$.

Would you like further details or have any questions?

Related Questions:

1. What is a cyclic quadrilateral and how do its angles behave?
2. How can you apply angle properties of circles in solving more complex geometry problems?
3. What other angle relationships exist in a circle?
4. How does the inscribed angle theorem work in circle geometry?
5. Can you apply the opposite angles rule to any other shapes in circle geometry?

Tip:

Remember that in cyclic quadrilaterals, opposite angles always sum to $180^\circ$, a useful property for solving many circle-based problems.