Solve the following:
1) Show that any positive even integer can be written in the form 6q,6q +2 or 6q +4, where q is an
integer.
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Answer:
Let a be any positive even integer.let b = 6( divisor )Therefore by Euclid's Division Algorithma = 6q + r where 0<=r<bbut a is eventherefore r = 0,2,4Case 1 r = 0a = 6qCase 2 r = 2a = 6q + 2Case 3 r = 4a = 6q + 4
Form the above Cases
We can say
Hence Proved
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pls mark my answer brainilest
pls mark my answer brainilest
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