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Fixing 6-20 to 6-23
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8 files changed

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pages/6-20-pi.md

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@@ -60,7 +60,7 @@ __1.3__ Which of these numbers, when rounded to 1 decimal place, would give 3.2?
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::: problem id=1_4 marks=2
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__1.4__ It may not be possible to construct a square with the same area as a circle, but can you find a square with the same area as this triangle?
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What would it’s edge length be?
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What would its edge length be?
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![](/resources/6-20-pi/1_4-right-angle.png){image align="center"}
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## 2. Triangle tangle puzzle
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<!--- 2015 () --->
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::: problem id=2_1 marks=3
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__2.1__ Six identical right-angled triangles fit inside a rectangle as shown in the diagram.
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![](/resources/6-20-pi/2-triangle-puzzle.png){image align="center"}
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[x] 180 cm<sup>2</sup>
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[ ] 348 cm<sup>2</sup>
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[ ] 30 cm<sup>2</sup>
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[ ] 72 cm<sup>2</sup>
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* [x] 180 cm<sup>2</sup>
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* [ ] 348 cm<sup>2</sup>
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* [ ] 30 cm<sup>2</sup>
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* [ ] 72 cm<sup>2</sup>
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{.col-4}
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^^^ hint id=2_1_1 marks=1

pages/6-21-perfect-number.md

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@@ -48,7 +48,7 @@ __1.2__ How many odd perfect numbers are there?
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Although all of the 47 perfect numbers we have found so far are even, we don’t yet know if there are any odd ones - or even how many perfect numbers there are!
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:::
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:::
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::: problem id=1_3 marks=2
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__1.3__ What is the smallest number with exactly five divisors (including the number itself)?
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{.col-5}
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:::
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::: problem id=1_4 marks=2
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__1.4__ Four only has three factors: 1, 2, and 4.
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Which other numbers have an odd amount of factors?
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## 2. What number am I thinking of?
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<!--- 2018 () --->
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::: problem=2_1 marks=2
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::: problem id=2_1 marks=2
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__2.1__ Ayliean thinks of a number, divides it by 5, adds 20 to it and ends up with the number she first thought of.
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What was the number?

pages/6-22-rock-paper-scissors.md

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@@ -78,10 +78,10 @@ If two such dice are rolled, and the numbers rolled added together, then how man
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::: problem id=2_2 marks=2
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__2.2__ What is the most likely result when rolling and adding two of these dice?
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* [ ] All possibilities are equally likely
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* [ ] 8
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* [ ] 9
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* [x] 10
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* [ ] All possibilities are equally likely
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{.col-5}
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---

pages/6-23-nugget-numbers.md

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@@ -60,7 +60,9 @@ What is the largest number of nuggets which cannot be ordered?
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## 2. Numberjig puzzle
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::: problem id=2_1 marks=2
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__2.1__ Which number is in the center?
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__2.1__ In the following puzzle, you must use all of 1, 2, 3, 4 and 5 so that the row and column have the same total.
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Which number is in the center?
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![](/resources/6-23-nugget-numbers/2_1-numberjig1.png){image align="center"}
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:::
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::: problem id=2_2 marks=2
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__2.2__ There are three different ways to solve this puzzle, all of which give the same total.
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__2.2__ In this next puzzle, you must use all of 1, 2, 3, 4, 5, and 6 so that the row and column have the same total.
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There are three different ways to solve this puzzle, all of which give the same total.
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What is the magic total for the lines?
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static/resources/6-20-pi/header.jpg

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