This document provides instructions for calculating percentages from grids for KS2 maths SATs questions. It explains that you count the number of shaded or colored tiles, express it as a fraction of the total tiles, and convert that fraction to a percentage by changing the denominator to 100. Two examples are shown step-by-step: calculating that 6 out of 20 tiles shaded is 30% and 14 out of 50 tiles green is 28%. The document ends by providing three practice problems for the reader to solve.
It is an interesting quiz game related to mathematics. It is suitable to students of class 7 to class 10 and higher grade. This quiz can be played among six different groups with four rounds: General,Visual, Buzzer and Rapid fire rounds.The rules are detailed with points in every rounds. This quiz game contains all possible type of questions to test ones skill.It contains TIE Question with the possiblity of tie while playing. This quiz had already done in DAV school,Jawalakhel, Kathmandu by Aryabhatta mathematics club. Hope you enjoy a lot.
How Many - Part 1 of The Mathematics of Professor Alan's Puzzle SquareAlan Dix
This first part of the Mathematics of Professor Alan's Puzzle Square uses combinatorics to work out how many possible combinations there are.
https://magisoft.co.uk/alan/misc/game/maths/
The Puzzle Square is an online puzzle that is a bit like a two-dimensional version of Rubik's Cube. This series of presentations introduces various aspects of mathematics that are useful for learning about the square and other puzzles.
Other Sizes - Part 4 of The Mathematics of Professor Alan's Puzzle SquareAlan Dix
The basic version of the puzzle square consists of 16 tiles in a 4x4 grid. However, you can have any size. In this third part of The Mathematics of Professor Alan's Puzzle Square, we see how some of the things we learnt about the standard square generalise to different sizes ... and also one crucial thing that doesn't.
https://magisoft.co.uk/alan/misc/game/maths/
The Puzzle Square is an online puzzle that is a bit like a two-dimensional version of Rubik's Cube. This series of presentations introduces various aspects of mathematics that are useful for learning about the square and other puzzles.
It is an interesting quiz game related to mathematics. It is suitable to students of class 7 to class 10 and higher grade. This quiz can be played among six different groups with four rounds: General,Visual, Buzzer and Rapid fire rounds.The rules are detailed with points in every rounds. This quiz game contains all possible type of questions to test ones skill.It contains TIE Question with the possiblity of tie while playing. This quiz had already done in DAV school,Jawalakhel, Kathmandu by Aryabhatta mathematics club. Hope you enjoy a lot.
How Many - Part 1 of The Mathematics of Professor Alan's Puzzle SquareAlan Dix
This first part of the Mathematics of Professor Alan's Puzzle Square uses combinatorics to work out how many possible combinations there are.
https://magisoft.co.uk/alan/misc/game/maths/
The Puzzle Square is an online puzzle that is a bit like a two-dimensional version of Rubik's Cube. This series of presentations introduces various aspects of mathematics that are useful for learning about the square and other puzzles.
Other Sizes - Part 4 of The Mathematics of Professor Alan's Puzzle SquareAlan Dix
The basic version of the puzzle square consists of 16 tiles in a 4x4 grid. However, you can have any size. In this third part of The Mathematics of Professor Alan's Puzzle Square, we see how some of the things we learnt about the standard square generalise to different sizes ... and also one crucial thing that doesn't.
https://magisoft.co.uk/alan/misc/game/maths/
The Puzzle Square is an online puzzle that is a bit like a two-dimensional version of Rubik's Cube. This series of presentations introduces various aspects of mathematics that are useful for learning about the square and other puzzles.
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How To Do KS2 Maths SATs Paper B Percentage Questions (Part 2)
1. How To Do KS2 Maths SATs
Type Questions
(Paper B – Calculator Allowed)
Percentages 2: Calculating
How Much Of A Grid Is
Shaded
For more maths help & free games related
to this, visit: www.makemymathsbetter.com
2. In a SATs Paper B you might be asked to work out what
percentage of a grid is shaded:
3. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
Firstly count up the number of shaded tiles:
4. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
Firstly count up the number of shaded tiles:
There are 6
5. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
Firstly count up the number of shaded tiles:
There are 6
As a fraction: 6/20 of the grid is shaded
6. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
Now convert 6/20 to a fraction with a denominator of 100
7. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
Now convert 6/20 to a fraction with a denominator of 100
6
20
=
X5
8. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
Now convert 6/20 to a fraction with a denominator of 100
6
20
=
100
X5
9. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
Now convert 6/20 to a fraction with a denominator of 100
X5
6
=
100
20
X5
10. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
Now convert 6/20 to a fraction with a denominator of 100
X5
30
6
=
100
20
X5
11. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
This fraction can then be converted directly to a %
X5
30
6
=
100
20
X5
12. For example: Here is a grid of 20 tiles. What percentage of
the tiles are shaded blue?
This fraction can then be converted directly to a %
X5
30
6
=
100
20
X5
=
30%
13. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
14. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Firstly count up the total number of tiles.
15. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Firstly count up the total number of tiles. There are 50.
16. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Firstly count up the total number of tiles. There are 50.
Then count up the number of tiles that are shaded green.
17. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Firstly count up the total number of tiles. There are 50.
Then count up the number of tiles that are shaded green.
There are 14
18. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Firstly count up the total number of tiles. There are 50.
Then count up the number of tiles that are shaded green.
There are 14
As a fraction, this is written as 14/50
19. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Now convert 14/50 to a fraction with a denominator of 100
20. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Now convert 14/50 to a fraction with a denominator of 100
14
50
=
21. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Now convert 14/50 to a fraction with a denominator of 100
14
50
=
X2
22. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Now convert 14/50 to a fraction with a denominator of 100
14
50
=
100
X2
23. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Now convert 14/50 to a fraction with a denominator of 100
X2
14
=
100
50
X2
24. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
Now convert 14/50 to a fraction with a denominator of 100
X2
28
14
=
100
50
X2
25. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
This fraction can then be converted directly to a %
X2
28
14
=
100
50
X2
26. Another example: Here is a pattern on a grid. What
percentage of the tiles are shaded green?
This fraction can then be converted directly to a %
X2
28
14
=
100
50
X2
=
28%
27. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in white?
28. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in white?
29. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in white?
5
25
30. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in white?
5
=
25
100
X4
31. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in white?
5
X4
=
25
20
100
X4
32. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in white?
5
X4
=
25
20
100
X4
=
20%
33. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in pink?
34. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in pink?
9
20
35. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in pink?
9
20
=
X5
100
36. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in pink?
9
20
X5
=
X5
45
100
37. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in pink?
9
20
X5
=
X5
45
100
=
45%
38. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in blue?
39. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in blue?
7
20
40. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in blue?
7
20
=
X5
100
41. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in blue?
7
20
X5
=
X5
35
100
42. Now try some by yourself. Click to find the correct answer:
What percentage of this grid is coloured in blue?
7
20
X5
=
X5
35
100
=
35%
43. That’s it for now......
for more help with your maths,
try my book:
mastering multiplication tables
on amazon.com