Friday, 22 November 2013
Maths Revision T4
Order of Operations
LI: To solve linear equations that involve brackets
Remember the sequence of operations (BODMAS) – it will help!
12 x (3 + 4) = 84
14 x (8 ÷ 4) = 38
35 - (2 + 2) = 31
25 - (3 x 4) = 13
25 - 3 x 4 = 13
1 + 2 x 5 = 15
(1 + 2) x 5 = 15
1 + (2 x 5) = 11
4 - 2 x 2 = 0
3 ÷ (1 x 3) = 1
40 ÷ 5 x 11 = 88
(40 ÷ 5) x 11 = 88
2 x 3 ÷ 6 = 1
2 + 3 x 3 = 15
(2 + 3) x 5 = 25
8 ÷ (2 x 2) = 2
8 ÷ 2 x 2 = 8
8 + (2 x 2) = 12
8 + 2 x 2 = 12
(8 ÷ 2) x 2 = 8
2 + 3 x 5 = 25
(2 + 3) x 5 = 25
2 + (3 x 5) =30
3 x 5 ÷ 3 = 5
3 x (5 ÷ 3) = 5.01
3 x (3 + 4) =21
4 ÷ (2 + 2) = 1
12 - (2 + 2) = 8
12 - 2 + 2 = 8
(12 -2) + 2 = 12
Decimal Revision
LI: To multiply decimals by 10, 100
eg: 0.53 x 10 = 5.3
0.23 x 10 = 2.3
0.023 x 100 = 2.3
0.076 x 100 = 7.6
0.76 x 10 = 7.6
7.6 x 10= 76
0.15 x 100 = 1.5
1.5 x 10 = 15
0.15 x 10 = 1.5
2.44 x 10 = 24.4
0.244 x 100 = 24.4
Expanded Numbers
LI: To write out the expanded form of these numbers
eg: 3456 can be written as 3000 + 400 + 50 + 6
5,987 = 5000+900+80+7
2,330 = 2000+300+30+0
6,764 = 6000+700+60+4
544 = 500+40+4
9,235 =9000+200+30+5
8,897 = 8000+800+90+7
5,001 = 5000+000+00+1
5,009 = 5000+000+00+9
887 = 800+80+7
4,771=4000+700+70+1
Place Value
LI: To use the value of numbers to help you solve the problems
Make 5 digit numbers by using all the playing cards. However you cannot start with 8 or 2!
Make the largest possible odd number. 27
Make the smallest possible odd number. 7
Make a number with the 6 in the thousands place. 26,478
Make the largest number that can be divided by 3. 27
Make the smallest number that can be divided by 4. 20
What is the largest multiple of 2 you can make? 20
Multiply all digits. 27
Factors
LI: To find the multiplication factors for each of these numbers
eg: 12 = 1,2,3,4,6,12
because 1x12 =12, 2x6=12, 3x4=12
24 6x4= 24 8x3= 24
15 5x3= 15 2x7.5= 15
60 2x30= 60 5x12= 60
35 7x5= 35
44 4x11=44 2x22=44
17 17x1= 17
50 2x25= 50
100 50+50= 100 2x50= 100
25 25+0= 25 25-0= 25
64 32+32= 64 32x2= 64
16 4x4= 16
30 5x6= 30 15+15= 30
32 16+16= 32 16x2= 32
40 20+20=40 20x2=40
Ordering Decimals
LI: To put these decimals in order from smallest to largest
1/ 0.1 , 3/1.1 ,2/ 0.01
2/0.05 , 1/0.5 , 3/0.55
2/0.13 , 1/0.09 , 3/1.2
2/0.24 , 3/0.3 , 1/0.07
3/6.5 , 2/5.6 , 1/0.66
1/1.5, 3/13.1 , 2/0.21
2/0.58 , 1/0.6 , 3/0.85
3/2.9 , 2/0.83 , 1/0.9
2/1.3 , 3/3.1 , 2/0.39
Fractions of Sets
What fractions of these are NOT shaded?
8/24
11/24
*9/27
9/27
What fractions of these ARE shaded?
18/27
9/27
*
8/24
12/24
Decimal Word Problems
LI: To use our decimal knowledge to solve these word problems
The price of a watch was $63.75 Andy paid with $100. How much change did Andy get? $37.25
3 hamburgers cost $7.50 altogether. What is the price of 1 hamburger? $2.50
A kg of sugar costs $1.40 A kg of salt costs 0.55c. What is the price of 3 kg of sugar and 2 kg of salt altogether? $4.30
The price of 3kg of carrots is $4.50. What is the price of 8kg of carrots? $11.25
Time
LI: To use our knowledge of time to find the elapsed time and complete the table
Start Time
Finish Time
Elapsed Time
9:20 am
1:35 pm
4 h 15 min
2:35 pm
8:05 pm
6 h 55 min
11:20 am
2:15 pm
3 h 35 min
12:05 am
3:55 pm
3 h 5 min
7:10 am
8:15 pm
18 h 35 min
10:15 pm
7:05 am
9 h 55 min
Data Analysis
LI: To analyse data and answer questions
How many ice-creams did we eat in week 2? 100
How many ice-creams did we eat the last 3 weeks? 110
What was the increase of ice-creams we ate between week 5 and 6? 20
How many ice-creams did we eat altogether in those 8 weeks? 670
What was the average number of ice-creams we ate per week?
70
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