ABC is an isosceles triangle. (i) Measure the size of angles B and C. What do you notice? (ii) Without measuring it, look at the size of A. Do you think it is the same size as B or C?

The tick marks on sides AB and AC indicate that $\triangle ABC$ is an isosceles triangle, meaning sides AB and AC are equal in length.

In an isosceles triangle, the angles opposite the equal sides are equal. Angle B is opposite side AC, and Angle C is opposite side AB. Therefore, if you were to measure them, you would notice that $\boxed{\text{Angle B and Angle C are equal}}$.

By looking at the diagram, $\angle A$ appears to be larger than $\angle B$ or $\angle C$.

In an isosceles triangle, the base angles (angles B and C, which are opposite the equal sides) are equal. The vertex angle (angle A) is typically different from the base angles, unless it's an equilateral triangle.
No, I do not think $\angle A$ is the same size as $\angle B$ or $\angle C$. It appears to be $\boxed{\text{larger}}$.