Holy Alphabet ArithmeticThe First Interplanetary Arithmetic SummitGroup ArithmeticMy Bowl of Alphabet SoupA (Simple) Arithmetic puzzleSix pyramids in a cubeJumping Spiders in the Holy SeeNew Arithmetic Operator?A Fairly Simple Equation #2Find the Factorial From the Given Prime RelationshipAn Arithmetic loving Ant crawls to one Hundred
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Holy Alphabet Arithmetic
The First Interplanetary Arithmetic SummitGroup ArithmeticMy Bowl of Alphabet SoupA (Simple) Arithmetic puzzleSix pyramids in a cubeJumping Spiders in the Holy SeeNew Arithmetic Operator?A Fairly Simple Equation #2Find the Factorial From the Given Prime RelationshipAn Arithmetic loving Ant crawls to one Hundred
.everyoneloves__top-leaderboard:empty,.everyoneloves__mid-leaderboard:empty,.everyoneloves__bot-mid-leaderboard:empty margin-bottom:0;
$begingroup$
$Given$:
$A$+$B$+$C$=3
$B$+$C$+$D$=3
$C$+$D$+$E$=1
$D$+$E$+$F$=1
What is
$E$+$F$+$G$=?
mathematics lateral-thinking no-computers
$endgroup$
add a comment |
$begingroup$
$Given$:
$A$+$B$+$C$=3
$B$+$C$+$D$=3
$C$+$D$+$E$=1
$D$+$E$+$F$=1
What is
$E$+$F$+$G$=?
mathematics lateral-thinking no-computers
$endgroup$
add a comment |
$begingroup$
$Given$:
$A$+$B$+$C$=3
$B$+$C$+$D$=3
$C$+$D$+$E$=1
$D$+$E$+$F$=1
What is
$E$+$F$+$G$=?
mathematics lateral-thinking no-computers
$endgroup$
$Given$:
$A$+$B$+$C$=3
$B$+$C$+$D$=3
$C$+$D$+$E$=1
$D$+$E$+$F$=1
What is
$E$+$F$+$G$=?
mathematics lateral-thinking no-computers
mathematics lateral-thinking no-computers
asked Jul 4 at 9:42
UvcUvc
2,7995 silver badges31 bronze badges
2,7995 silver badges31 bronze badges
add a comment |
add a comment |
1 Answer
1
active
oldest
votes
$begingroup$
I think the answer is
$0$
Reasoning
The number on the right represents the total number of closed regions in the letters on the left.
In particular $A$ has $1$, $B$ has $2$ and $D$ had $1$ but $C, E, F$ and $G$ have none.
$endgroup$
$begingroup$
Got it..........
$endgroup$
– Uvc
Jul 4 at 9:47
add a comment |
Your Answer
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1 Answer
1
active
oldest
votes
1 Answer
1
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
I think the answer is
$0$
Reasoning
The number on the right represents the total number of closed regions in the letters on the left.
In particular $A$ has $1$, $B$ has $2$ and $D$ had $1$ but $C, E, F$ and $G$ have none.
$endgroup$
$begingroup$
Got it..........
$endgroup$
– Uvc
Jul 4 at 9:47
add a comment |
$begingroup$
I think the answer is
$0$
Reasoning
The number on the right represents the total number of closed regions in the letters on the left.
In particular $A$ has $1$, $B$ has $2$ and $D$ had $1$ but $C, E, F$ and $G$ have none.
$endgroup$
$begingroup$
Got it..........
$endgroup$
– Uvc
Jul 4 at 9:47
add a comment |
$begingroup$
I think the answer is
$0$
Reasoning
The number on the right represents the total number of closed regions in the letters on the left.
In particular $A$ has $1$, $B$ has $2$ and $D$ had $1$ but $C, E, F$ and $G$ have none.
$endgroup$
I think the answer is
$0$
Reasoning
The number on the right represents the total number of closed regions in the letters on the left.
In particular $A$ has $1$, $B$ has $2$ and $D$ had $1$ but $C, E, F$ and $G$ have none.
edited Jul 4 at 9:47
answered Jul 4 at 9:46
hexominohexomino
56.2k5 gold badges161 silver badges259 bronze badges
56.2k5 gold badges161 silver badges259 bronze badges
$begingroup$
Got it..........
$endgroup$
– Uvc
Jul 4 at 9:47
add a comment |
$begingroup$
Got it..........
$endgroup$
– Uvc
Jul 4 at 9:47
$begingroup$
Got it..........
$endgroup$
– Uvc
Jul 4 at 9:47
$begingroup$
Got it..........
$endgroup$
– Uvc
Jul 4 at 9:47
add a comment |
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