Rounding.

Slides:



Advertisements
Similar presentations
UNDERSTANDING THE SECTIONS ON tvnz.co.nz. A profile of visitors to Business The Business section is the most ‘male’ of our sections with males making.
Advertisements

New Zealand Residential Property Overview November 2006.
EPIC Fiona Rigby – Epic Manager. RFP Decision Time Operational Setup Where Next? Negotiation Rollout Proof of Concept May – Dec 2003 in transition Jan.
New Zealand Kiley Taylor Dustin Killpack Allison Even.
Population Movement within New Zealand. Important Questions:  What are the reasons why people have moved, and continue to move, within New Zealand? 
Volume.
Volume.
EXAMPLE 1 Finding the Area of a Parallelogram SOLUTION = Abhbh Write the formula for the area of a parallelogram. = 10 Simplify. ANSWER The area of the.
Thermal Explorer Highway. Key Themes Dual World Heritage Site Lakes, Rivers and Caves Volcanic History Maori Culture Health and Wellbeing.
R ounding Nearest 10 Nearest decimal place The nearest whole number Correct to 2 dps Nearest 1000.
A BRIEF GEOGRAPHICAL INTRODUCTION TO NEW ZEALAND!.
IB Chem I Uncertainty in Measurement Significant Figures.
Realestate.co.nz is showing real growth. Growth of Site Traffic Daily unique visitors to Realestate.co.nz has grown by 50% in the last 12 months* Over.
Significant Figures. What is a significant figure? There are 2 kinds of numbers: 1. Exact : Known with certainty. Example: the number of students in this.
NEW ZEALAND (AOTEAROA). The main facts Population: 4 million Area: 268,680 sq km Capital: Wellington Largest city: Auckland Government: parliamentary.
Significant Figures Chemistry. Exact vs approximate There are 2 kinds of numbers: 1.Exact: the amount of money in your account. Known with certainty.
“A man with a watch knows what time it is
Whole Number Arithmetic Rounding and estimating. Round to the nearest whole number
Objectives To learn how uncertainty in a measurement arises
Objectives To learn how uncertainty in a measurement arises
Lesson 1: Length T. Trimpe 2008
Community Response Model transforming services for families in their communities.
C3 facilitators (14) L&M facilitators (65) SSS hours (NZC Priority1) NZC sector leader clusters (108, approx 800 schools) EHSAS clusters (540 schools)
Climate Information for Hydrological Outlooks David Wratt, Roddy Henderson, Charles Pearson & James Renwick NIWA, New Zealand Technical Conference on Changing.
Flag of New Zealand Maps of New Zealand- present 2009.
1 Survey NZers aged 50 years plus Attitudes to financial advice Expectations for and experiences of retirement.
N e w Z e a l a n d. Here It is visible that more baby boys than baby girls are being born.
New Zealand By Tyler The New Zealand flag Information about New Zealand and what the stars on the New Zealand flag mean The official language is Maori.
SIGNIFICANT FIGURES AND DECIMAL PLACES
WALT- use a number line to help round numbers to the nearest whole number to the nearest whole number to the nearest whole number.
© T Madas. The height of a door The weight of a book The length of a pencil The weight of an apple 2 m8 m 30 cm 3 km 50 g500 g 5 kg 50 kg 50 cm15 mm 15.
Calculating with Significant Figures Your team is only as strong as your weakest player (slowest runner)= Your final answer can not be more accurate than.
ROTORUA 25 July AUCKLAND 15 November 1965 WELLINGTON 19 May 1969.
Mathsercise-C Rounding Ready? Here we go!. Estimate the value of: 1 Rounding x 7.85 Answer Question 2 Round each number to a sensible figure.
Three Significant Figures Three significant figures. If you approximate a number, what are the most significant 3 numbers that you can give. E.g
Significant Figures The amount of significant figures in a number tells us how accurate the number is. When we look at a number we should treat all figures.
Softball New Zealand Umpires Strategic Plan 2016 – 2021 The Softball New Zealand Umpires are the national convenor of officiating softball in New Zealand.
Stakeholders update August 2014 June  AODC/RTD staged implementation  National database  NZSL Project  Stakeholder Communications Key Priorities.
Mathsercise-C Estimation Ready? Here we go!. Estimate the value of: 1 Estimation x 7.85 Answer Question 2 Round each number to 1 significant.
Convert into scientific notation:
Monitoring the refreshed MTA brand Benchmark survey
Rules for Significant Figures
Significant figures A significant figure represents an actual measurement A measurement of all the digits known with certainty, plus one that is estimated.
Communities of Learning | Kāhui Ako
South Island, New Zealand
Literacy Research Memory Skill Practice Stretch!
How scientific measurements should be recorded and used.
Why did we say, do we use rounding?
Significant figures.
35 m = ______ cm 250 g = ______ kg 650 mm = ______ m 230 m = ______ km
Communities of Learning | Kāhui Ako
“A man with a watch knows what time it is
Karolina Lhotská Eliška Juhaňáková 4.A 2014
Wellington Capital By Nikhil Patel
Text Section 2.3 Pages
“A man with a watch knows what time it is
Name ______________________________________ pd _______
New Zealand Business Demography Statistics: Noise for Counts and Magnitudes (NCM) confidentiality method Mathew Page September 2018.
Mimrová Kamila Oktáva 2018/2019
Work out × (8 - 4).
UNIVERSITY OF PRETORIA
Estimate the area from 0 to 5 under the graph of {image} using five approximating rectangles and right endpoints
Literacy Research Memory Skill Practice Stretch!
Accuracy.
Rounding – to the nearest 10
Convert to scientific notation
Volume.
Estimate the area from 0 to 5 under the graph of {image} using five approximating rectangles and right endpoints
Round to 1 significant figure ( 1 s.f ).
Presentation transcript:

Rounding

Round to the nearest whole number 621.8 19.02 57.04 98.63 1.03 610.8 519.6 622 19 57 99 1 611 520

Round to one decimal place 19.023 57.046 81.774 89.522 1.03 2.59 49.97 19.0 57.0 81.8 89.5 1.0 2.6 50.0

Round to two decimal places 1.902 5.704 0.1036 2.974 0.006 3.899 0.003 1.90 5.70 0.10 2.97 0.01 3.90 0.00

The reading 4.1 kg, has two significant figures.

The width of the footpath is 1.81m (to the nearest cm)

How many significant figures? The width of the footpath is 1.81m (to the nearest cm)

Complete this table Rounded width Significant Figures 1.81 2 1

Complete this table Rounded width Significant Figures 1.81 3 1.8 2 1

Round to one significant figure 7.56 2.7 4.6 10.6 8 3 5 10

How many significant figures? 9.6 2.5 55.1 1.26 22.4 178.3 8.75 3.24 2 3 4

How many significant figures? 46.81 3.808 4.077 71.08 83.881 778.049 4 5 6

How many significant figures? 400.00 40.0 1.4 1.40 1.400 10.0 1.50 100.00 5 3 2 4

The length of this pencil is 83 mm to the nearest mm. 83 mm has been rounded to two significant figures. 83 mm = 0.083 m 0.083 m also has two significant figures.

How many significant figures? 0.061 0.007 0.00061 0.46 0.070 0.0700 0.0074 0.07006 2 1 3 4

Exercise 9 Rounding

Round the lengths of N. Z. Rivers to the nearest 10 Km. Waikato Clutha Wanganui Taieri Rangitiki Waitaki 425 322 290 288 241 209

Round the lengths of N. Z. Rivers to the nearest 10 Km. Waikato Clutha Wanganui Taieri Rangitiki Waitaki 425 = 430 322 = 320 290 = 290 288 = 290 241 = 240 209 = 210

Round the heights of N. Z. Mountains to the nearest 100 m. Cook Tasman Ruapehu Taranaki Ngauruhoe Tongariro 3764 3498 2797 2518 2291 1968

Round the heights of N. Z. Mountains to the nearest 100 m. Cook Tasman Ruapehu Taranaki Ngauruhoe Tongariro 3764 = 3800 3498 = 3500 2797 = 2800 2518 = 2500 2291 = 2300 1968 = 2000

Round the areas of N. Z. Lakes to the nearest 1000 ha. Taupo Te Anau Wakatipu Wanaka Manapouri Hawea 60 606 34 447 29 267 19 166 14 245 11 914

Round the areas of N. Z. Lakes to the nearest 1000 ha. Taupo Te Anau Wakatipu Wanaka Manapouri Hawea 60 606 = 61 000 34 447 = 34 000 29 267 = 29 000 19 166 = 19 000 14 245 = 14 000 11 914 = 12 000

Round the areas of N. Z. Regions correct to 2 significant figures. Northland Auckland Waikato Bay of Plenty Gisborne Hawkes' Bay Taranaki Manawatu - Wanganui Wellington 13 941 5 600 25 598 12 447 8 351 14 164 7 273 22 215 8 124

Round the areas of N. Z. Regions correct to 2 significant figures. Northland Auckland Waikato Bay of Plenty Gisborne Hawkes' Bay Taranaki Manawatu - Wanganui Wellington 13 941 = 14 000 5 600 = 5 600 25 598 = 26 000 12 447 = 12 000 8 351 = 8 400 14 164 = 14 000 7 273 = 7 300 22 215 = 22 000 8 124 = 8 100

Round the population of N. Z. Regions correct to 3 significant figures. Nelson Tasman Marlborough West Coast Canterbury Otago Southland New Zealand 40 279 37 973 38 397 32 512 468 040 185 083 97 100 3 618 302

Round the population of N. Z. Regions correct to 3 significant figures. Nelson Tasman Marlborough West Coast Canterbury Otago Southland New Zealand 40 279 = 40 300 37 973 = 38 000 38 397 = 38 400 32 512 = 32 500 468 040 = 468 000 185 083 = 185 000 97 100 = 97 100 3 618 302 = 3 620 000

This table shows the population of Auckland's 4 cities rounded to the nearest 1000. Copy down and complete the table. City Population Min. Pop Max. Pop North Shore 172 000 171 500 172 499 Waitakere 156 000 Auckland 346 000 Manukau 254 000

This table shows the population of Auckland's 4 cities rounded to the nearest 1000. Copy down and complete the table. City Population Min. Pop Max. Pop North Shore 172 000 171 500 172 499 Waitakere 156 000 155 500 156 499 Auckland 346 000 345 500 346 499 Manukau 254 000 253 500 254 499

Approximate Calculations Exercise 10 Approximate Calculations

Oral examples - 1 a. 90 x 6 b. 90 x 60 c. 900 x 60 d. 900 x 600 540 5400 54 000 540 000

Oral examples - 2 a. 80 x 5 b. 80 x 50 c. 800 x 50 d. 800 x 500 400 4000 40 000 400 000

Oral examples - 3 = 50

Oral examples - 3 = 50

Oral examples - 3 = 500

Oral examples - 3 = 500

Oral examples - 4 = 200

Oral examples - 4 = 200

Oral examples - 4 = 2000

Oral examples - 4 = 2000

Written examples 80 x 7 2. 80 x 70 3. 800 x 70 4. 800 x700 560 5600 56 000 560 000

Written examples 5. 40 x 5 6. 40 x 50 7. 400 x 50 8. 400 x 500 200 2000 20 000 200 000

9. = 50

10. = 50

11. = 500

12. = 500

13. = 200

14. = 20

15. = 2000

16. = 2000

Estimation Answers are not exact

Exercise 10 91 x 18 82 x 29 73 x 36 64 x 47 621 x 19 685 x 32 817 x 38 893 x 51 90 x 20 ≈ 1800 80 x 30 ≈ 2400 70 x 40 ≈ 2800 60 x 50 ≈ 3000 600 x 20 ≈ 12000 600 x 30 ≈ 18000 800 x 40 ≈ 32000 900 x 50 ≈ 45000

25. ≈ 5

26. ≈ 2

27. ≈ 4

28. ≈ 3

29. ≈ 40

30. ≈ 30

31. ≈ 20

32. ≈ 50

33. ≈ 400

34. ≈ 2500

35. ≈ 90 000

36. ≈ 160 000

37. ≈ 10

38. ≈ 20

39. ≈ 30

40. ≈ 100

41. ≈ 40

42. ≈ 20

43. ≈ 60

44. ≈ 30

45. ≈ 2

46. = 4

47. = 6

48. = 3

49. = 8000

50. = 27000

51. = 160000

52. = 810000

Making Estimates Continued

Fill the gaps Item Unit cost ($) Quantity Estimated cost ($) Apples 1.83 4 Chickens 8.95 9 Calculator 16.85 7 DVD 9.95 10

Fill the gaps Item Unit cost ($) Quantity Estimated cost ($) Apples 1.83 4 8 Chickens 8.95 9 81 Calculator 16.85 7 140 DVD 9.95 10 100

Fill the gaps Item Unit cost ($) Quantity Estimated cost ($) Hairdryer 23.15 38 Toaster 47.95 27 Shorts 14.85 74 Chairs 83.75 65

Fill the gaps Item Unit cost ($) Quantity Estimated cost ($) Hairdryer 23.15 38 800 Toaster 47.95 27 1500 Shorts 14.85 74 700 Chairs 83.75 65 5600

Fill the gaps Item Total cost Quantity Estimated unit cost Shorts 64.91 7 Books 47.99 8 Heaters 3385 9 Fridges 6725

Fill the gaps Item Total cost Quantity Estimated unit cost Shorts 64.91 7 9 Books 47.99 8 6 Heaters 3385 400 Fridges 6725 1000

Fill the gaps Item Total cost Quantity Estimated unit cost Watches 2225 51 Shoes 4309 78 Calculator 2683 92 Trousers 3416 83

Fill the gaps Item Total cost Quantity Estimated unit cost Watches 2225 51 40 Shoes 4309 78 50 Calculator 2683 92 30 Trousers 3416 83

Exercise 12

1. = 2

2. = 3

3. = 10

4. = 100

5. = 2

6. = 10

7. = 2

8. = 2

9. = 4

10. = 8

13.

14.

15.

16.

17.

18.

19.

20.

21.

22.

23.

24.

25.

26.

27.