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Integers Test - 16

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Integers Test - 16
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  • Question 1
    1 / -0
    The greatest negative integer from the following given numbers is
    Solution
    -1 is greatest negative integer.
  • Question 2
    1 / -0
    42(4+2)=(42×4)+(42×2)42(4+2)=(42 \times 4)+(42 \times 2) is an example of
    Solution
    42(4+2)=(42×4)+(42×2)42(4+2)=(42 \times 4)+(42 \times 2) is an example of distributive property.

    a(b+c)=(a×b)+(a×c)a(b+c)=(a \times b)+(a \times c) is the basic form of distributive property.
  • Question 3
    1 / -0
    The result of the product of a positive integer with 1-1 will be 
    Solution
    We can say that 1-1 is a negative integer and its product with any positive integer will be negative as well.

    For example:-
    2×(1)=22\times (-1)=-2
  • Question 4
    1 / -0
    Find the value of (144)÷(+16)(-144)\div(+16)
    Solution
    (144)÷(+16)=14416=(14416)=(9)(-144)\div (+16)=\dfrac { -144 }{ 16 } \\ =-(\dfrac { 144 }{ 16 } )\\ =-(9)
    So correct answer will be option C
  • Question 5
    1 / -0
    Sign of the product of 231231 negative integers and 99 positive integers is 
    Solution
    Since 231231 is an odd number, the product of 231231 negative integers will be negative.
    The product of all positive integers is a positive number. Hence, the product of 99 positive integers will be a positive integer.
    Therefore, the product of the two integers (231231 negative and 99 positive) of unlike signs will be negative. 
  • Question 6
    1 / -0
    Solve (28)+(32)=(-28) + (-32) =
    Solution
    (28)+(32)(-28) + (-32)
    (2832)(-28-32)
    =60= -60
  • Question 7
    1 / -0
    Multiplication is distributed over ____ and _____ in integer.
  • Question 8
    1 / -0
    Product of two integers with unlike signs is
    Solution
    Let us take two integers, one with positive sign and one with negative sign that is +2+2 and 5-5 then the product of these integers with different/unlike signs is:

    (+2)×(5)=(2×5)=10(+2)\times (-5)=-(2\times 5)=-10 which is a negative integer.

    Hence, product of two integers with unlike signs is always negative.
  • Question 9
    1 / -0
    Commutative property is satisfied in integers with respect to,
    Solution
    Commutative property w.r.t addition of integers 
    When two integers are added, the result obtained is the same integer even if the sequence of addition changes.
    Eg. 1+5=4-1 + 5 = 4 and 5+(1)=45+ (-1) = 4
    Hence, the commutative property is closed for addition with respect to integers.

    Commutative property w.r.t subtraction of integers 
    When one integer is subtracted from the other, the result obtained is not the same integer, when the sequence of subtraction changes.
    Eg. 15=6-1 - 5 = -6 but 5(1)=5+1=65-(-1) = 5+1 = 6
    Hence, the commutative property is not closed for subtraction with respect to integers.

    Commutative property w.r.t multiplication of integers 
    When two integers are multiplied, the result obtained is the same integer even if the sequence of multiplication changes.
    Eg. 1×5=5-1 \times 5 = -5 and 5×(1)=55 \times (-1) = -5
    Hence, the commutative property is closed for multiplication with respect to integers.

    Commutative property w.r.t division of integers 
    When one integer is divided by the other, the result obtained is not the same integer, when the sequence of division changes.
    Eg. 1÷5=15-1 \div 5 = -\cfrac 15 but 5÷(1)=55 \div (-1) = -5
    Hence, the commutative property is not closed for division with respect to integers.

    Therefore option D is correct.
  • Question 10
    1 / -0
    Product of two integers with like signs is
    Solution
    Let us take two integers with positive signs that is +2+2 and +5+5 then the product of these integers with same/like signs is:

    (+2)×(+5)=2×5=10(+2)\times (+5)=2\times 5=10 which is also a positive integer.

    Now, let us take two integers with negative signs that is 2-2 and 5-5 then the product of these integers with same/like signs is:

    (2)×(5)=2×5=10(-2)\times (-5)=2\times 5=10 which is also a positive integer.

    Hence, product of two integers with like signs is always positive.
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