Oh, dude, 12 E on a C? That's like asking me for the meaning of life in code. But hey, if you're talking about music, it's probably referring to 12 E notes on a C scale. So, like, yeah, that's a thing.
C. E. Byrd was born on 1859-12-14.
12 dozens in a carton?
C. E. M. Joad was born on August 12, 1891.
The sum of four numbers equals 40: a+b+c+d=40 Those same four numbers, along with another number (e), give the set a mean of 12: (a+b+c+d+e)/5=12 Use these two facts to determine e as follows: (a+b+c+d+e)/5=12 a+b+c+d+e=60 (a+b+c+d)+e=60 40+e=60 e=20
D D# E C E C E C C D D# E C D E BD C D D# E C E C E C AG F# A C E D C A D D D# E C E C E C C D D# E C D E B D C C D C E C D E C D C E C D E C D C E C D E E B D C #=sharp
The answers to the AMC 12A (American Mathematics Competition) from 2010 are: 1. C 2. A 3. E 4. D 5. C 6. E 7. C 8. C 9. A 10. A 11. C 12. D 13. C 14. B 15. D 16. B 17. E 18. D 19. A 20. C 21. A 22. A 23. A 24. B 25. C The answers to the AMC 12B 2010 are: 1. C 2. A 3. E 4. B 5. D 6. D 7. C 8. B 9. E 10. B 11. E 12. D 13. C 14. B 15. D 16. E 17. D 18. C 19. E 20. E 21. B 22. D 23. A 24. C 25. D
e c c b c e e f f a f f e e e c c b c e e f f e a c b a e c e f a e c a c b e c e f a f e a c b a
Well i can only tell you the first 12 notes which are: C E G A A G E D C D E and then its a low A
C c d e e e e e d c f c c d d d d d c b ec a c c c c c a a c c c c c a a e e e e e e e e e e e e ....
E. C. Segar died on October 13, 1938 at the age of 43.
c,c,f,f,f,f,c,f,f,f,f,f,c,f,f,e,d,c,c,c,e,e,e,e,e,e,e,e,e,e,e,d,c,c,d,e,f,c,c,f,f,c,c,c,f,f,f,c,c,c,f,f,e,d,c,c,c,e,e,e,e,e,e,e,d,c,c,d,e,f
Assuming by "numbers" you mean "whole numbers":{10, 10, 12, 13, 15}If the five numbers are {a, b, c, d, e} with a ≤ b ≤ c ≤ d ≤ e, then:median = 12 → c = 12leaving only two numbers (a, b) ≤ 12.mode = 10 → two or more numbers equal 10 (which is less than 12) → a = b = 10The final two numbers (d, e) are not equal, both greater than 12, and such that the sum of all five numbers is 60.10 + 10 + 12 + d + e = 60 → d + e = 28 → d = 13, e = 15→ {a, b, c, d, e} = {10, 10, 12, 13, 15}[If "numbers" includes "decimal numbers" (ie numbers with a fractional part), then as long as d + e = 28 and 12 < d < e there are infinitely many solutions, eg {10, 10, 12, 12.5, 15.5}, {10, 10, 12, 13.75, 14.25}]