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May 13th, 2006, 01:45 AM
#1
Thread Starter
New Member
Binary Operations
Need help on the following. Thanks.
0#1=2
Is # commutative, associative?
Construct an operation table for * on {1,2,3,4} where, a * b = "the remainder when axb is divided by 5"
Eg. 2 * 4 = 8/5 = 1R3 = 3
Is this operation closed? associative? commutative? what is the identity?
Solve the equations:
a) z * 3 = 1
b) b* (b * 2) = 3
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May 13th, 2006, 04:35 AM
#2
Fanatic Member
Re: Binary Operations
 Originally Posted by math magic
Need help on the following. Thanks.
0#1=2
Is # commutative, associative?
Construct an operation table for * on {1,2,3,4} where, a * b = "the remainder when axb is divided by 5"
Eg. 2 * 4 = 8/5 = 1R3 = 3
Is this operation closed? associative? commutative? what is the identity?
Solve the equations:
a) z * 3 = 1
b) b* (b * 2) = 3
What is # used for?
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