Question 988691
<pre>
None of those turn out to have the same Venn diagram.
I'll go through them to show what regions are to be shaded in each:

{{{drawing(300,300,-4,4,-5,4,
rectangle(-4,-3.5,4,4),
circle(0,-.5,2),
locate(-2.5,2," d "),
locate(-3.7,-2," k "),
locate(0,-2.7,C),
locate(-.45+.2,-1," j "),
locate(.6+.2,.4," i "), 
circle(sqrt(2),sqrt(2),2), 
locate(-3.5,2.5,A),
circle(-sqrt(2),sqrt(2),2),
locate(3.5,2.5,B),
locate(-1.5+.2,.5," g "),
locate(-.4+.2,2.3," e "),
locate(1.8+.2,2," f "),
locate(-.4+.2,1.1," h ") )}}}

The sets are denoted by capital letters A,B, C

The disjoint regions that make them up are denoted with small letters.

Since I can't shade anything on here,  I will use the convenient although 
non-standard notation that when small letters are written side by side it 
means the union of those regions.

So A = degh,  B= efhi, C= ghij

A' &#8746; (B &#8745; C)

degh' &#8746;  (efhi &#8745; ghij)

Do the parentheses first. &#8745; means to take only the regions in common,
so the parentheses becomes hi

degh' &#8746;  hi

degh' means to take all the regions in the entire Venn diagram 
EXCEPT degh, which means fijk, so the above becomes:

fijk &#8746;  hi

The &#8746;  means to take all the regions that are on either side of the &#8746; 

So the answer is this union of regions:

fhijk

So you would draw a Venn diagram and shade regions f,i,j,k,g, and h

----------------------------------------------
A &#8745; (B' &#8746; C')

degh &#8745; (efhi' &#8746; ghij')

efhi' means to take all the regions in the entire Venn diagram 
EXCEPT efhi, which means dgjk, so the above becomes:

degh &#8745; (dgjk &#8746; ghij')

ghij' means to take all the regions in the entire Venn diagram 
EXCEPT ghij, which means defk, so the above becomes:

degh &#8745; (dgjk &#8746; defk)

The &#8746;  means to take all the regions that are on either side of the &#8746;,
so the parentheses becomes defgjk, and we have:

degh &#8745; defgjk

&#8745; means to take only the regions in common, so we get this:

deg

So you would draw a Venn diagram and shade regions d,e, and g

-----------------------------------

A &#8745; B &#8745; C

degh &#8745; efhi &#8745; ghij

Since &#8745; means to take only the regions in common, h is the only
region in common, so this becomes only 

h
So you would draw a Venn diagram and shade only the middle region h

----------------------------------

A &#8745; B' &#8745; C'

degh &#8745; efhi' &#8745; ghij'

The apostrophes are "complements" which means to take all the regions 
in the entire Venn diagram EXCEPT the ones before the ', so the above
becomes:

degh &#8745; dgjk &#8745; defk

&#8745; means to take only the regions in common, so that becomes only d

d

So you would draw a Venn diagram and shade only the upper left region d

Edwin</pre>