Here are three things that might happen today or tomorrow:
Which one is sure to happen? Which one can never happen? And which one sits somewhere in between?
Every chance in the world sits on one line, from 0 at the left (it can never happen) to 1 at the right (it must always happen). The middle, 0.5, is an even chance, just as likely to happen as not.
Here is how to place an event on the scale and match its chance word. Follow this worked example: you roll an even number on an ordinary six-sided die.
A coin landing heads sits on the same spot as the even-number roll. Why do you think both events land at 0.5?
Today we place these events on the chance scale together. For each one, say where you think it belongs and give a reason before the marker moves:
In your maths copy, sketch a chance scale — a line marked 0 at the left, 0.5 in the middle and 1 at the right. Then place each of these events on it and label each one with a chance word (impossible, unlikely, even chance, likely, certain):
Today we place four trickier events on the scale, and each one is harder to judge than the last. Say where each belongs and why:
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