The nine letters A through I have the integer values 1 through 9, subject to the equations below.
Can you determine the unique integer value of each letter?
A + B = 9 B + C = 10
C + D = 9 D + E = 10
E + F = 9 F + G = 10
G + H = 9 H + I = 10
Solution to the Problem:
A = 5 B = 4 C = 6D = 3 E = 7 F = 2
G = 8 H = 1 I = 9
Since the eight letters in the left column of the puzzle add up to 36, the only missing letter (I) must equal 9 in order to make the sum of the numbers from 1 through 9 equal to 45. Since H + I = 10, H must equal 1, and so on ( Or you can determine, by looking at the right column that A = 5 and continue from there).
Correctly solved by:
1. Rebecca Hayes | Madison, Wisconsin |
2. Emre Karabıyık |
Hacettepe University, ANKARA, TURKEY |
3. James Alarie | Flint, Michigan |
4. Mümtaz Keskin |
Bil Anadolu Lisesi, Antalya, Turkey |
5. Sajid Abbas | Lafayette, California |
6. Ivy Joseph | Pune, Maharashtra, India |
7. Colin (Yowie) Bowey | Beechworth, Victoria, Australia |
8. Shalini Bobal | Poole, Dorset, England, United Kingdom |
9, Brooke German | Marshall, Wisconsin |
10. Ariana Hashemi | San Ramon, California |