Study

1.Revision Grade 9

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  • find C ∪ (A ∩ B)
    c,d,e,g,h
  • If A = {a, b, 1} and B = {a, 2}, write the elements of A x B
  • find A ∩ (B ∪ C)
    c,d,e
  • Given A = {1, 2, 5} and n(B) = 4, find the number of the elements of A x B.
    12
  • find A union B
    1,2,3,4,5,6,7
  • What is y if (x – y, 6 + 3x) = (4, 15)?
    -1
  • write contrapositive of “If a shape is rectangular then it is a parallelogram”.
    If a shape is not a parallelogram then it is not rectangular.
  • find A-B
    1,2
  • write using symbol "4 more than twice of a number is less than six for all natural numbers."
  • “If a shape is rectangular then it is a parallelogram”. write Converse
    If a shape is a parallelogram then it is rectangular.
  • write using symbol "Square of some real numbers is positive."
  • If the set A has 32 subsets, find n(A)
    5
  • find B
    3,6,7,5,4
  • Let A = {1, 2, 3} find n(AXA)
    9
  • If (x – 1, y + 2) = (y + 3, 5), find x.
    7
  • “If a shape is rectangular then it is a parallelogram” Write the inverse
    Inverse: If a shape is not rectangular then it is not a parallelogram.
  • how many subsets of A=(a,b,c,d) do not contain the element b?
    8
  • ?
    1
  • ?
  • Let A = {1, 2, 3} and B = {x, y}. Find n(AXB)
    6
  • If (4x – y, 3) = (7, 6x – 3y) , find x and y.
    x=3 and y=5
  • ?
    b
  • If A=(4,8,12,16, ... , 80,84) what is n(A)?
    21
    24
    18
    20
  • ?
    1
  • find B-A
    4,5,7
  • find A intersect B
    3,6
  • Each subset of a set other than itself is called a/an .....
    equal set
    subset
    equivalent set
    proper subset
  • find A
    1,2,3,6
  • if the set A is formed by the letters in the word "mathematics" find n(A).
    7
    6
    8
    11
  • Which one is a finite set?
    set of prime numbers
    set of natural numbers
    set of integers less than 86
    Set of five digit numbers
  • If a set A with n elements has 63 proper subsets, find n
    6
  • Which one represents the set A=(x: -3<x<6, x is even)?
    (2,4,6)
    (2,4)
    (-2,0,2,4)
    (0,2,4)
  • If A x B = {(a, 1), (a, 3), (a, 5), (b, 1), (b, 3), (b, 5)}.then write A
    a,b
  • If n(A)=10, n(B)=7 and n(A∪B)=13, what is n(A∩B)?
    4
  • find A∩B∩C
    d
  • If n(AxB)=6 and n(BxC)=21, what can n(AxC) be?
    14
  • how many subsets of A=(a,b,c,d) contain the element c?
    8