Picture a spinner split into ten equal segments, like a prize wheel at a school fair. Each spin is just as likely to stop on any one of them.
If we say the chance of landing on one segment is 1/10, what would that same chance look like written as a decimal? And as a percentage?
The interactive shows four fair spinners in turn — a ten-segment wheel, a four-segment wheel, an eight-segment wheel, and a fair coin. For each one we read the chance of a single segment three ways: as a fraction, a decimal, and a percentage. Watch how we get from one form to the next, and try reading the next form before it appears.
In your maths copy, write each of these probabilities three ways in a row: the fraction first, then the decimal, then the percentage. Keep one set under the other so they line up.
Then circle the form you find easiest to compare with.
Today we work this ten-segment wheel together — think of it as a school-fair prize wheel where some spaces win and some don't.
A prime number has exactly two factors: 1 and itself. On this wheel, 2, 3, 5 and 7 are the primes (each divides only by 1 and itself), so four of the ten spaces are winners. That makes the chance of landing on a prime 4/10.
Before we spin, say the chance of a prime three ways: 4/10, then the decimal, then the percentage. Then we record whether each spin is a hit (a prime) or a miss, and see how the run compares to our 4/10 prediction.
Now we convert probabilities on the battery slider. Think of the battery as a percentage bar: an empty battery is 0% and a full battery is 100%, so wherever the slider sits IS the percentage we are converting to. To show 1/10, for example, we fill the battery to one tenth of full, which is 10%.
Each round gives a fraction. Set the battery slider to the matching percentage. We'll work these in order: 1/10, then 1/4, then 3/8, then 3/5, the one we just worked out as 0.6 = 60%, and finally 7/10.
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