Mathematics Handbook/Multiplication: Difference between revisions
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To multiply two, three or more numbers the order of their arrangement in the product does no matter. | To multiply two, three or more numbers the order of their arrangement in the product does no matter. | ||
'''Associative property:''' | '''Associative property:''' | ||
# (a x b) x c = a x (b x c) | # (a x b) x c = a x (b x c) | ||
To multiply a x b x c; it does not matter whether to first associate a and b, then associate the result with c or to first associate b and c, then associate the result with a associate | To multiply a x b x c; it does not matter whether to first associate a and b, then associate the result with c or to first associate b and c, then associate the result with a associate | ||
'''Distributive property''' | '''Distributive property''' | ||
Revision as of 14:24, 4 November 2010
Properties
Commutative property
- a x b = b x a
a x b x c = a x c x b
= b x a x c
= b x c x a
= c x a x b
= c x b x a
To multiply two, three or more numbers the order of their arrangement in the product does no matter.
Associative property:
- (a x b) x c = a x (b x c)
To multiply a x b x c; it does not matter whether to first associate a and b, then associate the result with c or to first associate b and c, then associate the result with a associate
Distributive property
- a(b + c) = ab + ac → a is distributed over b and c
(a + b)(c + d) = a(c + d) + b(c + d) (a + b)(c - d) = a(c - d) + b(c - d) (a - b)(c + d) = a(c + d) - b(c + d)
Rules
- a x 0 = 0
- a x 1 = a
- a x a = a2
- a x -a = -a2