TABLES, CHARTS AND SCHEDULES
FIRST TERM
LEARNING NOTES
CLASS: JSS 2 (BASIC 8)
SCHEME OF WORK WITH LESSON NOTES
Subject:
MATHEMATICS
Term:
FIRST TERM
Week:
WEEK 9
Class:
JSS 2 (BASIC 8)
Previous lesson:
The pupils have previous knowledge of
BASIC OPERATIONS ON DIRECTED NUMBERS
that was taught as a topic during the last lesson.
Topic :
TABLES, CHARTS AND SCHEDULES
Behavioural objectives:
At the end of the lesson, the pupils should be able to
- Calculate square and square root of numbers.
- Read charts, records and schedules (tabulated data, flight schedules and timetables)
Instructional Materials:
- Wall charts
- Pictures
- Related Online Video
- Flash Cards
Methods of Teaching:
- Class Discussion
- Group Discussion
- Asking Questions
- Explanation
- Role Modelling
- Role Delegation
Reference Materials:
- Scheme of Work
- Online Information
- Textbooks
- Workbooks
- 9 Year Basic Education Curriculum
- Workbooks
Content
TABLES, CHARTS AND SCHEDULES
TOPICS
- Square and Square Root Tables.
- Charts, Records and Schedules (tabulated data, flight schedules and timetables)
Square and Square Root Tables
The statistical/four figure table can be used to find the squares and square roots of four-digit numbers.
Example 1:
- With the use of tables, evaluate:
(a) 33.622 (b) 0.362
Solution:
(a) 33.622
33.62 lies between 30 and 40. Therefore 33.622lies between 302 and 402
302 = 900
402 = 1600
Thus, 33.622lies between 900 and 1600.
Locate 33 under letter x. Move to the right and locate the number under 6. This number is 1129. Locate the number under difference 2.
This number is 1. Add 1 to 1129 to give 1130.
Therefore, 33.622 = 1130
(b) 0.36 = 3.6 × 10-1
0.362 = (3.6 × 10-1)2
= 3.62 × 10-2
3.6 is between 3 and 4
32 = 9
42 = 16
Therefore 3.62is between 9 and 16.
From the table of squares of numbers
3.62 = 12.96
Thus,
0.362 = 12.96 × 10-2
= 0.1296
EXAMPLE 2: Use tables to find:
(a) 3.8−−−√; (b) 38−−√; 380−−−√
Solution:
(a) 3.8−−−√
Look for 3.8 under x in the four-figure table. Locate the four-digit number under 0.
The required number is 1.949
(b) 38 lies between 36 and 49. Therefore, 38−−√ lies between 6 and 7.
Look for 38 under x. Locate the four-digit number under 0, the required number is 6.164. Thus 38−−√ = 6.164
(c) 380 = 3.8 × 102
380−−−√=3.8−−−√×102−−−√=3.8−−−√×100−−−√=3.8−−−√×10
From (a)
3.8−−−√=1.949
Thus,
380−−−√=1.949×10=19.49
CLASS ACTIVITY
Use four figures table to evaluate
- (a) 5.232 (b) 3.72 (c) 0.562
- (a) 5.4−−−√ (b) 37.62−−−−√ (c) 0.463−−−−√
Charts, Records and Schedules (tabulated data, flight schedules and timetables)
Use of tables are the most convenient and concise way of presenting numerical data. Tables have a wide range of uses.
They are used to convey a large amount of information.
EXAMPLE: Monthly rainfall chart
Jan | Feb | Mar | Apr | May | Jun | Jul | Aug | Sep | Oct | Nov | Dec | ||
Sokoto | 0 | 0 | 0 | 10 | 48 | 91 | 155 | 249 | 145 | 15 | 15 | 0 | |
Jos | 3 | 3 | 28 | 56 | 203 | 226 | 330 | 292 | 213 | 41 | 3 | 3 | |
Ibadan | 10 | 23 | 89 | 137 | 150 | 188 | 160 | 84 | 178 | 155 | 46 | 10 | |
Port Harcourt | 66 | 109 | 155 | 262 | 404 | 660 | 531 | 318 | 518 | 460 | 213 | 81 | |
Use the table to find the average rainfall for the following
- Use the table to find the average rainfall for the following;
(i) Sokoto in January
(ii) Jos in May
(iii) Ibadan in july
- For each town, name the month which has the highest rainfall.
- For each town, name the month(s) with the lowest rainfall.
Solution
- (i) 0mm
(ii) 203mm
(iii) 160mm
- For Sokoto August has the highest rainfall with 249mm
For Jos, July has the the highest rainfall with 330mm
For Ibadan, June has the highest rainfall with 188mm
For Port Harcourt, June has the highest rainfall with 660mm
- For Sokoto, January, February, March and December have the lowest rainfall
For Jos, January, February, November and December have the lowest rainfall
For Ibadan, January and December have the lowest rainfall
For Port Harcourt, January has the lowest rainfall.
PRACTICE EXERCISES
- The Social Services Department (SSD) of a large city has fixed budget. Table bellow shows how the SSD allocates its budget for raising public awareness in four key areas for the year 2008 to 2010.
Public awareness areas | Resource allocation | |||
2008 | 2009 | 2010 | ||
Out-of school children | 25% | 20% | 15% | |
HIV/AIDS prevention | 60% | 60% | 60% | |
Parenting skill | 5% | 5% | 5% | |
Substance abuse | 10% | 15% | 20% | |
Total | 100% | 100% | 100% | |
- Social Service Allocation
(a) What appears to be the greatest priority for the SSD?
(b) What appears to be the lowest priority?
(c) What appears to be a growing area of concern over the period?
- Find the square roots of the following using table:
(a) 63; (b) 7.3; (c) 720
- Find the square of the following using tables:
(a) 3.85 (b) 2.4 (c) 135.
Presentation
The topic is presented step by step
Step 1:
The class teacher revises the previous topics
Step 2.
He introduces the new topic
Step 3:
The class teacher allows the pupils to give their own examples and he corrects them when the needs arise
Conclusion
The class teacher wraps up or concludes the lesson by giving out a short note to summarize the topic that he or she has just taught.
The class teacher also goes round to make sure that the notes are well copied or well written by the pupils.
He or she makes the necessary corrections when and where the needs arise.