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Jamal Senjaya
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2 Similar questions:

I. Difference

enter image description here

Arrange numbers 1 to 8 to replace the letters so:
A = abs (abs BB – D)
C = abs (abs BB – E)
F = abs (abs DD – G)
H = abs (abs EE – G)
To eliminate duplicates by rotation and reflection, let’s set the rules: A > C, A > F, A > H and F > C
There are 2 solutions

II. Addition

enter image description here
Arrange numbers 1 to 8 to replace the letters so:
A = B + D
C = B + E
F = D + G
H = E + G
To eliminate duplicates by rotation and reflection, let’s set the rules: A > C, A > F, A > H and F > C.
There is just 1 solution

2 Similar questions:

I. Difference

enter image description here

Arrange numbers 1 to 8 to replace the letters so:
A = (abs B – D)
C = (abs B – E)
F = (abs D – G)
H = (abs E – G)
To eliminate duplicates by rotation and reflection, let’s set the rules: A > C, A > F, A > H and F > C
There are 2 solutions

II. Addition

enter image description here
Arrange numbers 1 to 8 to replace the letters so:
A = B + D
C = B + E
F = D + G
H = E + G
To eliminate duplicates by rotation and reflection, let’s set the rules: A > C, A > F, A > H and F > C.
There is just 1 solution

2 Similar questions:

I. Difference

enter image description here

Arrange numbers 1 to 8 to replace the letters so:
A = abs (B – D)
C = abs (B – E)
F = abs (D – G)
H = abs (E – G)
To eliminate duplicates by rotation and reflection, let’s set the rules: A > C, A > F, A > H and F > C
There are 2 solutions

II. Addition

enter image description here
Arrange numbers 1 to 8 to replace the letters so:
A = B + D
C = B + E
F = D + G
H = E + G
To eliminate duplicates by rotation and reflection, let’s set the rules: A > C, A > F, A > H and F > C.
There is just 1 solution

Source Link
Jamal Senjaya
  • 18k
  • 2
  • 42
  • 148

Arrange numbers to 3x3 square with concentric (Addition and Difference)

2 Similar questions:

I. Difference

enter image description here

Arrange numbers 1 to 8 to replace the letters so:
A = (abs B – D)
C = (abs B – E)
F = (abs D – G)
H = (abs E – G)
To eliminate duplicates by rotation and reflection, let’s set the rules: A > C, A > F, A > H and F > C
There are 2 solutions

II. Addition

enter image description here
Arrange numbers 1 to 8 to replace the letters so:
A = B + D
C = B + E
F = D + G
H = E + G
To eliminate duplicates by rotation and reflection, let’s set the rules: A > C, A > F, A > H and F > C.
There is just 1 solution