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Page 1: How many can you find? - smestow.org€¦  · Web view756.8 – 438. 5214 – 465725 × 13. Famous Mathematicians. Your task is to find out about six famous mathematicians. ... the
Page 2: How many can you find? - smestow.org€¦  · Web view756.8 – 438. 5214 – 465725 × 13. Famous Mathematicians. Your task is to find out about six famous mathematicians. ... the

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Maths Word SearchThis word search contains twenty-five words related to Maths.How many can you find?

C P R L M O D E N O C S A Q Q

T S F Z E H D X T B V E N F A

A E L X L E H E Q U A T I O N

L L H D C F H Q I M D A Q N F

L G D I R G R A P H D N R N E

Y N M V I N R A N G E I R A Q

W A J I C T R U C H A D K E U

L X G D M S I R P T C R N M A

F D M E I P R M B E I O T G L

N O I T R O P O R P F O V G T

F A S Q U A R E E B U C N J T

D T U E V M E D I A N A G S L

I A U A E R A P Y R A M I D J

L D V C L T C A R T B U S J L

J E Y C Y T I L I B A B O R P

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Colour by Number

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InstructionsCalculate each answer then use the key to shade each section in the correct colour.

1056.12 – 725

726 ÷ 2

129 + 274

2507 ÷ 8

1444.4 ÷ 4 254 + 162

189.6 + 112

24 × 29

16 × 23

124.2 + 179

5268 – 491513 × 15 23 × 9 96 ÷ 4

195 ÷ 3

1865 ÷ 5132 × 2.5

1026 – 696 946 ÷ 8

122 + 112

8652 ÷ 25

1098 – 687

34 × 9

174 + 162

-58 + 72 5600 ÷ 25337 – 213

24 × 6

127 + 198 14 × 2 × 14

625 – 313

488 –

6352 –

1968

Red 0-100

Yellow

101-200

Orange

201-300

Blue 301 or

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756.8 – 4385214 – 4657 25 × 13

Page 5: How many can you find? - smestow.org€¦  · Web view756.8 – 438. 5214 – 465725 × 13. Famous Mathematicians. Your task is to find out about six famous mathematicians. ... the

Famous Mathematicians

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Your task is to find out about six famous mathematicians. You might want to think about:• what their full name was and how long they were alive for;

• when they were alive;

• what they are famous for/what they discovered.

Mathematician

Fact 1 Fact 2 Fact 3

Archimedes

Eratosthenes

Fibonacci

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Lovelace

Pascal

Pythagoras

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Key Terms

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InstructionsWrite a definition for each key term. You may use a dictionary.

acute angle

area

average

circumference

cube number

cube root

diameter

difference

equation

equal

expression

factor

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formula

hexagon

integer

isosceles trianglelength

multiple

obtuse angle

octagon

pentagon

polygon

prime number

probability

product

quadrilateral

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radius

reflex angle

scalene trianglesquare numbersquare root

sum

variable

volume

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The Value of Words

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InstructionsUse the key to calculate the value of each word, in pounds. The first question has been completed for you.

A B C D E F G H I J K L M N O P Q R S T U V W X Y Z50p £1.0

3£0.6

2£0.1

510p 72p 22p £0.1

5£0.0

8£1.2

1£2.5

0£1.0

842p £0.7

8£0.0

5£1.6

5£3.0

045p 68p £0.1

895p £0.2

7£1.1

1£1.8

5£2.0

5£2.8

8

1 N U M B E R £0.78 + 95p + 42p + £1.03 + 10p + 45p = £3.73

2 A L G E B R A3 P R O B A B I L I T Y4 S T A T I S T I C S5 G E O M E T R Y6 R A T I O7 M E A S U R E8 O P E R A T I O N9 A D D I T I O N

10 S U B T R A C T I O N

11 M U L T I P L I C A T I O N

12 D I V I S I O N

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ExtensionDoes the longest word have the largest value?

Does the shortest word have the smallest value?

Create a mathematical word which has a bigger value than any of the words in the list.

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13

S U M

14

T O T A L

15

P R O D U C T

16

C A L C U L A T O R

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a How could you make 4?

b How could you make 5?

c How could you make 6?

d How could you

a How could you make 6?

b How could you make 7?

c How could you

Calculator 2

÷ AC

×1 2

0 =

Calculator 1

AC

×2 3

+ =

The Broken Calculator

ExampleHow could you make 26?23 + 3 = 26

ExampleHow could you make 3?120 ÷ 20 ÷ 2 = 3

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Instructions•Both calculators are broken and most of the buttons have fallen off.

•Using the buttons that are left over on each calculator, how could you make each of the numbers below? You don’t have to use all the digits and you may use each number more than once.

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65 ÷ 52 ÷ 28 ÷ 4

25 ÷ 556 ÷ 8

77 ÷ 11117 ÷ 9

132 ÷ 12169 × 13156 ÷ 12

35 ÷ 742 ÷ 654 ÷ 963 ÷ 748 ÷ 430 ÷ 5

40 ÷ 1088 ÷ 8

130 ÷ 10121 ÷ 11

2 × 133 × 1211 × 76 × 128 × 5

5 × 1215 × 23 × 202 × 183 × 44 × 40 × 52 × 63 × 9

7 × 1213 × 1110 × 9

15 × 1013 × 42 × 14

108 ÷ 972 ÷ 635 ÷ 540 ÷ 828 ÷ 466 ÷ 11

144 ÷ 1236 ÷ 245 ÷ 599 ÷ 9

120 ÷ 1084 ÷ 696 ÷ 848 ÷ 649 ÷ 721 ÷ 316 ÷ 212 ÷ 415 ÷ 560 ÷ 12

4 × 59 × 87 × 2

12 × 1110 × 913 × 32 × 124 × 67 × 8

2 × 119 × 7

11 × 98 × 4

12 × 95 × 67 × 43 × 89 × 68 × 10 × 7

Times Table and Division Challenge

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Complete each question without a calculator.

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4506 – 216

9997 – 658

2054 – 417

1081 – 804

670 – 487248 – 119902 – 675

9783 – 406

8962 – 434

786 – 387962 – 908

4894 – 1394

561 – 416896 – 516

7845 – 2478

2398 – 1304

9987 –

1088 + 478

2056 + 789

295 + 498312 + 714896 + 747

409 + 6802608 + 7897

2145 + 421

3987 + 318

803 + 7461043 +

157952 + 986

475 + 9042

1037 + 2498

5682 + 492

632 +

67 – 3498 – 55104 – 89256 – 87567 – 314312 – 49687 – 563981 – 607604 – 239345 – 268938 – 412656 – 437298 – 131385 – 2151085 – 6172567 – 6789875 – 5672050 – 498114 – 89

262 – 119562 – 229

45 + 10123 + 2768 + 43112 + 45145 + 62132 + 9843 + 5698 + 35

114 + 232101 + 9885 + 6742 + 55

109 + 156246 + 398312 + 497458 + 9841092 + 48456 + 86549 + 290236 + 641

1032 + 1067

Addition and Subtraction Challenge

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Complete each question without a calculator.

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Numberpillars

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InstructionsYour task is to find the number with the most ‘links’.Rules•Start with any number less than 100.

• If the number is even, then halve it.

• If the number is odd, add 1 and then halve it.

•Carry on until you get to the number 1.

10 5 3 2 1

For example: 5 links•Start with any number less than 100: 10

•If the number is even, then halve it: 10 ÷ 2 = 55

•If the number is odd, add 1 and then halve it: 5 + 1 = 6 then 6 ÷ 2 = 33

•The answer is odd, so you must add 1 and then halve it again: 3 + 1 = 4 then 4÷2 = 22

• If the number is even, then halve it: 2 ÷ 2 =

11 So, the number 10 has 5 links: 10, 5, 3, 2, 1

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Lagrange’s Four-Square Theorem

1 5

2 6

3 7

4 8

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InstructionsLagrange’s theorem states that every positive integer can be made by adding four square numbers. For example, 7 is made by 2² + 1² + 1² + 1² (or 4 + 1 + 1 + 1).

Your task is to find eight different ways to make 214 using Lagrange’s theorem.

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Maths RiddlesI am a cube number and a square number below 100.8, 4 and 16 are factors.What number am I?

I am a square number.I am an even number.I am between 20 and 50.

What number am I?

I am a prime number.I am less than 20 and I have two digits.If you double me and subtract 9, you get a square number.

What number am I?

I am a square number.I am an odd number.I am between 20 and 50.7 is one of my factors.

What number am I?

I am an even number.I am more than 80 but less than 90.6, 12 and 7 are some of my factors.

What number am I?

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