Solve separately each of these base ten
alphametics. None of the numbers (including those covered under functions) corresponding to any of the following alphametics can contain leading zero.
aaa
aa(I)
aaaaaaHENRYaaa+
aaaaWOTTONaaa+
aaaaaaia1568
aaa+
aaaaaaia1639
aaa+
aaaaaaaaSSSaaa=
aaaaiSSSSSS,
aaawhenever
NOTEWORTHY is divisible by 19.
a
(II)
aaNELLIE
aaa+
aaaMELBA
aaa+
aaaaa1861
aaa+
aaaaa1931
aaa+
aaaaaaaaC
aaa+
aaaaaaaaR
aaa+
aaaaaaaaU
aaa=
aaRRRRRR,
aaawhere
a
sod(
CLAIR)/sod(
LUNE) =
CU/
BE
(III)
MISSSSS =
MARILYN
aaaaaaaaaaaa+
aiMONROE
aaaaaaaaaaaa+
aaaaa1926
aaaaaaaaaaaa+
aaaaa1962
aaaaaaaaaaaa+
aaaaaaaiM
aaaaaawhere:
aaaaaaaaaaAM = sod(
NORMA)
aaaaaaaaaaaand
aadr(
MARRY) + dr(
MILLIONAIRE) = 15
Note: sod(x) denotes the sum of digits of x and, dr(x) denotes the
digital root of x.
(In reply to
solution by Justin)
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