My background includes having passed the following (educational) modules:
module 1
module2
blah, blah......
Skip the "in defense of" commments.
It's best not to start a sentence with "but"
If you use the phrase "modules I have passed", I believe that it should be "modules that I have passed."
I was guessing that these modules were 'educational'. If they are something else, fill in the proper phrase accordingly.
2006-07-03 21:14:41
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answer #1
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answered by energeticthinker 5
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I would like to inform you of the modules I have passed, in defence of my background.
2006-07-04 01:45:36
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answer #2
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answered by Anonymous
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but in defence of my background,I would like to inform you of the modules I have passed
In defense of my background, I would like to inform you of the modules that I have passed.
Is that correct?
2006-07-04 14:46:28
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answer #3
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answered by ? 5
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But in defense of my background, I would like to inform you of the modules I have passed.
2006-07-04 11:46:42
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answer #4
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answered by valdi07 1
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But in defense of my background, I would like to inform you of the modules I have passed
2006-07-03 21:10:19
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answer #5
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answered by aquariuslove82 2
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In defense of my background l have passed the following modules.
2006-07-03 23:27:05
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answer #6
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answered by genie 2
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I need more data!
Which module are you speaking of?
You must be from across the big pond!
Main Entry: mod·ule
Pronunciation: 'mä-(")jü(&)l
Function: noun
Etymology: Latin modulus
1 : a standard or unit of measurement
2 : the size of some one part taken as a unit of measure by which the proportions of an architectural composition are regulated
3 a : any in a series of standardized units for use together: as (1) : a unit of furniture or architecture (2) : an educational unit which covers a single subject or topic b : a usually packaged functional assembly of electronic components for use with other such assemblies
4 : an independently-operable unit that is a part of the total structure of a space vehicle
5 a : a subset of an additive group that is also a group under addition b : a mathematical set that is a commutative group under addition and that is closed under multiplication which is distributive from the left or right or both by elements of a ring and for which a(bx) = (ab)x or (xb)a = x(ba) or both where a and b are elements of the ring and x belongs to the set
2006-07-04 09:09:29
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answer #7
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answered by carl l 6
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But in defense of my background, I have passed the following modules: (here, list them out).
2006-07-04 05:11:44
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answer #8
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answered by sunny1 3
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but, in defends of my background,I would like to inform you about the modules I have passed
2006-07-04 02:28:48
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answer #9
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answered by Krishna 3
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I will substantiate my background,by passing to you these informative modules.
2006-07-04 05:56:51
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answer #10
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answered by ? 5
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