Question 11 Mark
$(-x) \div y=$……….. $[x \div(-y), x \div y, y \div x]$
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When b is divided by………..the quotient is $(-b). [0. 1. (-1)]$
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$O………..(-1). (>,=,<)$
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$……….\times(-53) \times 1=53 [0. (- 1) ,1]$
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$(-5)+(8+4)=[(-5)+8]+4$ represents……….property of integers for addition. (commutative, associative, distributive)
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$(-3) \times(-7)=(-7) \times(-3)$ represents………..property of integers for multiplication. (commutative. associative, distributive)
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$(- 5) + (- 8) = (- 8) + (- 5)$ represents……….. property of integers for addition. (associative, distributive, commutative)
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$a \div 0$ is………. (a. $0$. not defined)
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$(-10) \times ............=(-10) [O. (-1), 1]$
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The commutative property does not hold good for……….of integers. (addition, multiplication, division)
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$(-10) \times(+5)=………. [50, (-50),(-5)]$
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$(-7) \times(-4)=$………. $[(-28), +28,(-11)]$
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$(-12)+(-6)=$………. $[(-18),18,(-72)\rfloor$
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$(+8)+(+9)=$……….. $(-17+,+17,72)$
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…………is the smallest natural number.$ [(-1). 0, 1]$
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There is no………...whole number. (smallest. greatest)
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$(-x) \div y=$……….. $[x \div(-y), x \div y, y \div x]$
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When b is divided by………..the quotient is $(-b). [0. 1. (-1)]$
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$O………..(-1). (>,=,<)$
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$………\times(-53) \times 1=53 [0. (- 1) ,1]$
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$(-5)+(8+4)=[(-5)+8]+4$ represents……….property of integers for addition. (commutative, associative, distributive)
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$(-3) \times(-7)=(-7) \times(-3)$ represents………..property of integers for multiplication. (commutative. associative, distributive)
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$(- 5) + (- 8) = (- 8) + (- 5)$ represents……….. property of integers for addition. (associative, distributive, commutative)
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$a \div 0$ is $………. (a. 0$. not defined)
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$(-10) \times ............=(-10) [O. (-1), 1]$
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The commutative property does not hold good for……….of integers. (addition, multiplication, division)
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$(-10) \times(+5)=………. [50, (-50),(-5)]$
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$(-7) \times(-4)=$………. $[(-28), +28,(-11)]$
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$(-12)+(-6)=$………. $[(-18),18,(-72)\rfloor$
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$(+8)+(+9)=$……….. $(-17+,+17,72)$
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Sum of an integer and its additive inverse results in$………… (-1, 0, 1)$
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$…………$ is the smallest natural number. $[(-1). 0, 1]$
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All natural numbers………...and negatives of natural numbers are called integers. (whole numbers. positive numbers, $0)$
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There is no………...whole number. (smallest. greatest)
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