FET PHASE OXFORD SUCCESSFUL
MATHEMATICAL LITERACY OUP SA
Oxford Successful Mathematical Literacy is a popular series that offers: updated assessments for Grades 10 and 11 according to the DBE’s 2017 Strengthening the CAPS circular
valuable additional material such as exam preparation and study skills planning tools that are fully worked out and photocopiable which: save teachers time when preparing lessons ensures correct pacing and progression
teaching guidelines and resources for each chapter summaries and revision exercises in each chapter practice exam papers are included in the Learner’s Book practice exam papers memos, including working out, are in the Teacher’s Guide
a free resource CD, packed with useful teacher resources, with your Grade 11 and 12 Teacher’s Guide.
Successful Mathematical
OXFORD
Literacy LEARNER’S BOOK
K 12 I
GRADE 10 Learner’s Book
Learner’s Book e-pub3
*Teacher’s Guide *Leerdersboek
*Onderwysersgids
GRADE 11 Learner’s Book
Learner’s Book e-pub3
*Teacher’s Guide *Leerdersboek
Onderwysersgids
GRADE 12 Learner’s Book
Learner’s Book e-pub3
*Teacher’s Guide *Leerdersboek
*Onderwysersgids
978 0 19 904469 6 978 0 19 907416 7 978 0 19 905220 2 978 0 19 599504 6 978 0 19 904699 7
978 0 19 599752 1 978 0 19 907417 4 978 0 19 904206 7 978 0 19 905933 1 978 0 19 904609 6
978 0 19 904706 2 978 0 19 907418 1 978 0 19 904316 3 978 0 19 905124 3 978 0 19 904970 7
*The full list of e-pdf titles is available in the price list.
Mathematical Literacy CORE CLASSROOM COURSE
CAPS W. Ladewig R. Potgieter J. Pretorius
Oxford Successful Mathematical Literacy Grade 12 Learner’s Book Secondary Catalogue 43
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CHAPTER 1 Surface Area Perimeter and Area Temperature Volume and capacity
• • • • • • •
On completion of this chapter you should be able to: convert units of length, capacity, mass, and time convert between measures of mass and capacity
convert between SI units and Imperial units for length, capacity and mass use conversion graphs
work with bus and train timetables work with tide tables
do calculations with time in different formats in order to estimate and calculate travelling times; including stopping and refuelling locations
• calculate average speed (using time taken); distances travelled and time taken to complete a journey
• plan production timetables for complex projects. Conversions and Time
In order to complete this chapter you should already be able to: • calculate percentages • work with fractions • work with concepts like rounding, ratio and rate • interpret information from tables and graphs.
Conversions Time
Measurement
Length and distance
Mass
14 Chapter 1 Conversions and Time
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UNIT 1
Conversions
Sara received the keys to her new low-cost house. In order to finish the house, which came with only the most basic fixtures, Sara had to do a lot of measuring and converting of measurements.
Converting in the metric system
We measure using units of measurement in the metric system (Système International). Converting between units in the metric system is easy to understand because the units are based on the decimal system.
× 1 000 km ÷ 1 000 Figure 1 Converting units of length
• To convert to a larger unit, divide by the conversion factor. • To convert to smaller unit, multiply by the conversion factor.
Worked example 1
Sara wants a ceiling in her house. Her son measures the lengths of some of the walls as follows: 3 752 mm; 354,5 cm; 4,1 m.
Use the information in the Remember box to convert all the measurements to: 1 millimetres 2
centimetres 3 metres.
Answers 1
Millimetres: 3 752 mm; 3 545 mm; 4 100 mm
2 Centimetres: 375,2 cm; 354,5 cm; 410,0 cm 3 Metres: 3,752 m; 3,545 m; 4,1 m
Remember
To convert: • metres to centimetres, multiply by 100 (1 m = 100 cm)
• centimetres to metres, divide by 100 (1 cm = 1
___ 100 m).
m ÷ 100 × 100 cm
÷ 10 ×10
mm
Unit 1 Conversions 15
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