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Sun Joseph
Math Basics Assessment 1 遜 hrs.
Section 1
1. What does the acronym BODMAS stand for?
2. What is the difference between Whole numbers and Integers?
3. What is a rational number (give an example if you cannot explain it)
4. What are the first 5 prime numbers
5. What is a composite number?
6. Give the factors of the following numbers:
i. 36
ii. 63
iii. 75
iv. 99
v. 108
7. Give the first 5 multiples of each of the following
i. 8
ii. 9
iii. 13
iv. 16
8. List the prime numbers between:
i. 20 to 40
ii. 50 to 0
9. What are the three types of fractions? (Give examples if you cannot recall the names)
Use the following choices for the next two questions:
i. Associative law
ii. Commutative law
iii. Distributive law
10. a+b+c = b+c+a = c+a+b is an example of which law?
11. (a+b) + c = a + (b+c) is an example of which law?
Section 2
Calculate the following:
1. 72歎9-32+4 =
2. 18歎6+6歎3+4 =
3. 68+4歎2-7 =
4. 3+75歎3-2 =
5. (8+5) - 12歎2 + 4 =
6. 32 + 5(4-1) 歎5 =
7. 3 + 17 歎 (2  (6)2)
Approximate the following to 3 significant figures
1. 34.983
2. 0.0003456
3. 30.05005
4. 0.0030095
5. 9.009862
Approximate the following to 2 decimal places
1. 0.0513
2. 0.9921
3. 456.00514
4. 30.1004
5. 11.98
Calculate exactly:
6.
3.42(2.311.32)
0.27+(4.211.48)
7.
5
4
9
 4
2
3
3
2
3
8.
1
1
2

2
5
4
2
5

3
4

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Sun Joseph Basics Assessment

  • 1. Sun Joseph Math Basics Assessment 1 遜 hrs. Section 1 1. What does the acronym BODMAS stand for? 2. What is the difference between Whole numbers and Integers? 3. What is a rational number (give an example if you cannot explain it) 4. What are the first 5 prime numbers 5. What is a composite number? 6. Give the factors of the following numbers: i. 36 ii. 63 iii. 75 iv. 99 v. 108 7. Give the first 5 multiples of each of the following i. 8 ii. 9 iii. 13 iv. 16 8. List the prime numbers between: i. 20 to 40 ii. 50 to 0 9. What are the three types of fractions? (Give examples if you cannot recall the names) Use the following choices for the next two questions: i. Associative law ii. Commutative law iii. Distributive law 10. a+b+c = b+c+a = c+a+b is an example of which law? 11. (a+b) + c = a + (b+c) is an example of which law?
  • 2. Section 2 Calculate the following: 1. 72歎9-32+4 = 2. 18歎6+6歎3+4 = 3. 68+4歎2-7 = 4. 3+75歎3-2 = 5. (8+5) - 12歎2 + 4 = 6. 32 + 5(4-1) 歎5 = 7. 3 + 17 歎 (2 (6)2) Approximate the following to 3 significant figures 1. 34.983 2. 0.0003456 3. 30.05005 4. 0.0030095 5. 9.009862 Approximate the following to 2 decimal places 1. 0.0513 2. 0.9921 3. 456.00514 4. 30.1004 5. 11.98 Calculate exactly: 6. 3.42(2.311.32) 0.27+(4.211.48) 7. 5 4 9 4 2 3 3 2 3 8. 1 1 2 2 5 4 2 5 3 4