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Find the six hidden words that make up
the Properties of the Operations on
Integers.
Properties of the
Operations on Integers
Closure
Commutative
Associative
Distributive
Identity
Inverse
14 + 30 = 44
14 + (-5) = 9
Closure Property
If a and b are two integers: (a + b), (a -
b), and (a x b) is also an integer.
Commutative Property
This property states that changing the
order of the addends does not affect
the sum.
6 + 4 = 4 + 6
(-6) + 4 = 4 + (-6)
________ + ________ = ________ + ________
a b b a
Associative Property
This property states that changing the
grouping of numbers being added does
not change its value.
(6 + 2) + 1 = 6 + (2 + 1)
[6 + (-2)] + 3 = 6 + [(-2) + 3]
( _____ + _____ ) + _____ = _____ + ( _____ + _____ )a b c a b c
Distributive Property
This property states that when two
numbers have been added/subtracted
and then multiplied by a factor, the
result will be the same when each
number is multiplied by the factor and
the products are then
added/subtracted.
-2 (4 + 3) = (-2 x 4) + (-2 x 3)
2 (4 - 3) = (2)(4) - (2)(3)
_____ ( _____ + _____ ) = ( _____ x _____ ) + ( _____ x _____ )a b c a b a c
Identity Property for Addition
Identity Property for Addition states
that the sum of any number and zero is
the number itself.
5 + 0 = 5
0 + (-4) = -4
________ + ________ = ________
a 0 a
Identity Property for Multiplication
Identity Property for Multiplication
states that the product of any number
and one is the number itself.
8 x 1 = 8
1 x (-9) = -9
14
-14
Inverse Property for Addition
Inverse Property for Addition states
that the sum of any number and its
additive inverse is zero.
10 + (-10) = 0
-6 + 6 = 0
Inverse Property for Multiplication
Inverse Property for Multiplication
states that the product of any number
and its multiplicative inverse or
reciprocal is 1.
4 x 1/4 = 1
-8 x (-1/8) = 1
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K to 12 - Grade 7 Lesson on Properties of the operations on Integers