APPROXIMATION OF NUMBERS ROUNDING OFF TO DECIMAL PLACES
SUBJECT: MATHEMATICS
CLASS: JSS 2
DATE:
TERM: 1st TERM
WEEK SIX
TOPIC: APPROXIMATION OF NUMBERS ROUNDING OFF TO DECIMAL PLACES
Digits 1,2,34 are rounded down to Zero, while digits 5, 6, 7, 8, and 9 are rounded up to 1 e.g. 126=130 to 2 digits
A significant figure begins from the first non-zero digit at the left of a number. Digit should be written with their correct place values.
Worked example
(a) 8615 (b) 16,560
Solution
a.
iii) 8615 ≈8620 {to the nearest ten}
b.
(i) 16560≈17000 {to the nearest thousand}
(ii) 1660≈16, 600 {to the nearest hundred}
(iii) 16560 ≈16560 {to the nearest ten}
(a) 3.125 (b) 0.493
Solution
a.
(I) 3.125≈3 {to the nearest whole number}
(ii) 3.125≈3.1{to the nearest tenth}
(iii) 3.125≈3.13{to the nearest hundredth}
b.
(i) 3.125≈3 {to the nearest whole number}
(ii) 3.125≈3.1{to the nearest tenth}
(iii) 3.125≈3.13{to the nearest hundredth
Evaluation
Round off the following to
(1) 12.9348 (2) 5.0725 (3) 0.9002
Square Roots of Numbers
The symbol ‘√’ means “square root of”. To find the square root of a number, first find its factors.
Examples
Solution
(a) √11025
3 11025
3 3675
5 1225
5 245
7 49
7 7
√11025= √(32 x 52 x 72)= 3 X 5 X 7=105
Example
Find the square roots of √54/9
Solution:
√54/9 =√49/9=√49/√9=7/3=2 1/3
READING ASSIGNMENT
New General Mathematics, UBE Edition, Chapter 2, pages 28-32, 20-21
Essential Mathematics by A J S Oluwasanmi, Chapter 1, pages 42-45
WEEKEND ASSIGNMENT
THEORY
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