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Edexcel International GCSE Maths Student Book (Pdf) Sample 2017 ©Pearson part. in or whole in David Turner, IanPotts Turner, David Student Book1 A MATHEMATICS GCSE(9 INTERNATIONAL EDEXCEL included eBook distribution or circulation resale, for Not discretion. publisher at change to subject content all 1 –1) proof, Uncorrected 2017 ©Pearson part. in or Student Book1 A MATHEMATICS GCSE(9 INTERNATIONAL EDEXCEL whole Ian Potts David Turner in distribution or circulation resale, for Not discretion. publisher at change to subject content all –1) proof, Uncorrected CONTENTS iii 2017 COURSE STRUCTURE IV ©Pearson ABOUT THIS BOOK VI part. in or ASSESSMENT OVERVIEW VII whole UNIT 1 2 in UNIT 2 96 distribution or UNIT 3 174 UNIT 4 236 circulation UNIT 5 298 resale, for FACT FINDERS 372 Not CHALLENGES 382 discretion. GLOSSARY 384 publisher ANSWERS 388 at INDEX 446 change to ACKNOWLEDGEMENTS 454 subject content all proof, Uncorrected NUMBER 97 ALGEBRA 113 GRAPHS 126 SHAPE AND SPACE 137 HANDLING DATA 150 2017 ©Pearson UNIT 2 part. in or whole in distribution or 2 is the first and only even prime number. cannot be written as an exact fraction; this defines it as an irrational number. Ifn circulation is a whole number (integer) bigger than 0, the value of n2 + n is always divisible by 2. Fermat’s Last Theorem states that there resale, are no integers x, y, z which have a solution to xn + yn = zn for when n is bigger than 2. Not discretion. publisher at change to subject content all proof, Uncorrected M02_IGMA_SB_1444_U02.indd 96 04/07/2016 16:13 UNIT 2 NUMBER 2 97 2017 NUMBER 2 ©Pearson The smallest measurable thing in the Universe is the Planck length which if written in full is 0.000 000 000 000 000 000 000 000 000 000 000 016 2 metres. part. in The size of the observable universe is approximately a giant or sphere of diameter 880 000 000 000 000 000 000 000 000 metres. whole These numbers can both be written more in conveniently in a simpler format called standard form. The first length is 1.62 × 10–35 m and the second measurement is 8.8 × 1026 m. distribution or Max Planck (1858–1947) ▶ LEARNING OBJECTIVES circulation • Write a number in standard form • Work out a percentage increase and decrease resale, • Calculate with numbers in standard form • Solve real-life problems involving percentages for Not BASIC PRINCIPLES • 102 × 103 = 105 ⇒ 10m × 10n = 10m+n discretion. • 102 ÷ 103 = = 10–1 ⇒ 10m ÷ 10n = 10m-n • (103)2 = 106 (10m)n = 10mn publisher ⇒ at change STANDARD FORM to Standard form is used to express large and small numbers more efficiently. subject KEY POINT • Standar d form is always written as a × 10b, where a is between 1 and 10, but is never equal to content 10 and b is an integer which can be positive or negative. all proof, STANDARD FORM WITH POSITIVE INDICES EXAMPLE 1 SKILL: REASONING Write 8 250 000 in standard form. Uncorrected 8 250 000 = 8.25 × 1 000 000 = 8.25 × 106 M02_IGMA_SB_1444_U02.indd 97 04/07/2016 16:13 98 NUMBER 2 UNIT 2 EXAMPLE 2 SKILL: REASONING 2017 Write 3.75 × 105 as an ordinary number. 3.75 × 105 = 3.75 × 100 000 = 375 000 ©Pearson ACTIVITY 1 part. SKILL: ADAPTIVE LEARNING in In the human brain, there are about 100 000 000 000 neurons, or and over the human lifespan 1 000 000 000 000 000 neural connections are made. whole in Write these numbers in standard form. Calculate the approximate number of neural connections made per second in an average human lifespan of 75 years. distribution or EXERCISE 1 Write each of these in standard form. circulation 1 ▶ 456 3 ▶ 123.45 5 ▶ 568 7 ▶ 706.05 1 2 3 4 5 6 7 8 9 10 11 12 resale, 2 ▶ 67.8 4 ▶ 67 million 6 ▶ 38.4 8 ▶ 123 million for Not Write each of these as an ordinary number. 9 ▶ 4 × 103 11 ▶ 4.09 × 106 13 ▶ 5.6 × 102 15 ▶ 7.97 × 106 discretion. 10 ▶ 5.6 × 104 12 ▶ 6.789 × 105 14 ▶ 6.5 × 104 16 ▶ 9.876 × 105 publisher 17 ▶ The approximate area of all the land on Earth is 108 square miles. The area of the British 1 2 3 4 5 6 at 7 8 9 10 11 12 Isles is 105 square miles. How many times larger is the Earth’s area? 18 ▶ The area of the surface of the largest known star is about 1015 square miles. The area of the 11 change surface of the Earth is about 10 square miles. How many times larger is the star’s area? to subject Calculate these, and write each answer in standard form. 19 ▶ (2 × 104) × (4.2 × 105) 21 ▶ (4.5 × 1012) ÷ (9 × 1010) content 5 3 4 5 all 20 ▶ (6.02 × 10 ) ÷ (4.3 × 10 ) 22 ▶ (2.5 × 10 ) + (2.5 × 10 ) proof, EXERCISE 1* Write each of these in standard form. 1 ▶ 45 089 3 ▶ 29.83 million 1 2 3 4 5 6 7 8 9 10 11 12 Uncorrected 2 ▶ 87 050 4 ▶ 0.076 54 billion Q4 HINT 1 billion = 109 M02_IGMA_SB_1444_U02.indd 98 04/07/2016 16:13 UNIT 2 NUMBER 2 99 Calculate these, and write each answer in standard form. 2017 2 6 7 7 5 ▶ 10× 10 8 ▶ 10 million ÷ 10 11 ▶ 10 ÷10 1012 6 ▶ (103 )2 9 ▶ 1012 × 109 12 ▶ 1 million ©Pearson 109 7 ▶ 10 ▶ (102 )4 part. 104 in or Calculate these, and write each answer in standard form. whole 1 2 3 4 5 6in 7 8 9 1013 ▶11 (5.612 × 105) + (5.6 × 106) 15 ▶ (3.6 × 104) ÷ (9 × 102) 14 ▶ (4.5 × 104) × (6 × 103) 16 ▶ (7.87 × 104) − (7.87 × 103) distribution or Calculate these, and write each answer in standard form. 17 ▶ (4.5 × 105)3 19 ▶ 1012 ÷ (4 × 107) 21 ▶ 109 − (3.47 × 107) circulation 18 ▶ (3 × 108)5 20 ▶ (3.45 × 108) + 106 22 ▶ 1016 ÷ (2.5 × 1012) resale, for You will need the information in this table to answer Questions 23, 24 and 25. Not CELESTIAL BODY (OBJECT IN SPACE) APPROXIMATE DISTANCE FROM EARTH (MILES) Sun 108 discretion. Saturn 109 Andromeda Galaxy (nearest major galaxy) 1019 Quasar OQ172 (one of the remotest objects known) 1022 publisher at Copy and complete these sentences. change 23 ▶ The Andromeda Galaxy is … times further away from the Earth than Saturn. to 24 ▶ The quasar OQ172 is … times further away from the Earth than the Andromeda Galaxy. subject 25 ▶ To make a scale model showing the distances of the four bodies from the Earth, a student marks the Sun 1 cm from the Earth. How far along the line should the other three celestial bodies content (objects in space) be placed? all Earth Sun proof, 0108 Distance from the Earth (miles) Uncorrected M02_IGMA_SB_1444_U02.indd 99 04/07/2016 16:13 100 NUMBER 2 UNIT 2 STANDARD FORM WITH NEGATIVE INDICES 2017 ACTIVITY 2 ©Pearson SKILL: ADAPTIVE LEARNING part. Copy and complete the table. in or DECIMAL FORM FRACTION FORM OR MULTIPLES OF 10 STANDARD FORM 0.1 1 1 1 × 10−1 = whole 10 101 in 1 1 = 100 102 0.001 distribution 0.0001 or 1 × 10−5 circulation KEY POINT n 1 • 10 = n resale, 10 for Not EXAMPLE 3 SKILL: REASONING Write these powers of 10 as decimal numbers: a 10 –2 b 10 –6 discretion. 1 1 a 10 2 = = =0.01 102 100 publisher 6 1 1 at b 10 = = =0.000001 106 1000000 change to ACTIVITY 3 SKILL: ADAPTIVE LEARNING Shrew subject Write down the mass of each of the first three objects in grams • in ordinary numbers House mouse content 1023 kg all • in standard form. proof, Copy and complete these statements. Staphylococcus 1022 kg bacterium • A house mouse is … times heavier than a pigmy shrew. Grain of sand • A shrew is … times heavier than a grain of sand. Uncorrected • A grain of sand is 100 000 times lighter than a … 1027 kg 10215 kg M02_IGMA_SB_1444_U02.indd 100 04/07/2016 16:14 UNIT 2 NUMBER 2 101 • A shrew is 10 000 times heavier than a … 2017 • A … is 100 million times heavier than a … • A house mouse is … 10 000 billion times heavier than a … ©Pearson part. in or whole SKILL: REASONING in EXAMPLE 4 Write 0.987 in standard form. Write the number between 1 and 10 first. distribution 1 −1 or 0.987 = 9.87×= 9.87× 10 10 To display this on your calculator, press 9 8 7 x circulation EXAMPLE 5 SKILL: REASONING resale, Write 3.75 × 10–3 as an ordinary number. for Write the number between 1 and 10 first. Not 1 3.75 × 10–3 = 3.75 × = 0.003 75 103 discretion. EXERCISE 2 Write each number in standard form. 1 1 ▶ 0.1 3 ▶ 0.001 5 ▶ 1000 7 ▶ 10 1 2 3 4 5 publisher 6 7 8 9 10 11 12 at 1 2 ▶ 0.01 4 ▶ 0.0001 6 ▶ 100 8 ▶ 1 1 2 3 4 5 6 7 8 9 10 11 12 change to Write each number as an ordinary number. 3 3 6 2 subject 9 ▶ 10 11 ▶ 1.21× 0 13 ▶ 10 15 ▶ 4.67× 10 10 ▶ 10 5 12 ▶ 8.71× 0 1 14 ▶ 10 4 16 ▶ 3.41× 0 4 content all Write each number in standard form. proof, 17 ▶ 0.543 19 ▶ 0.007 21 ▶ 0.67 23 ▶ 100 18 ▶ 0.0708 20 ▶ 0.0009 22 ▶ 0.000 707 24 ▶ 1000 Uncorrected M02_IGMA_SB_1444_U02.indd 101 04/07/2016 16:14 102 NUMBER 2 UNIT 2 Write each as an ordinary number.
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