Thousand Words

Here the diagram says it all. Can you find the diagram?
Exploring and noticing Working systematically Conjecturing and generalising Visualising and representing Reasoning, convincing and proving
Being curious Being resourceful Being resilient Being collaborative

Problem



Draw a simple diagram which makes it clear that the following inequality holds for any complex numbers $z$ and $w$ $$|z-w|\geq |z| -|w|$$

Now draw another simple diagram which makes it clear that the following inequality holds for any real numbers $\alpha> \beta$

$$|e^{i\alpha}-e^{i\beta}|\leq \alpha - \beta$$