Crazy 8s

Logic Level 2

8 F 8 D + 8 D R 8 G R 8 \large{\begin{array}{cccc} &8& F & 8&D\\ + && 8 &D &R\\ \hline & 8& G & R&8\\ \hline \end{array}}

If D , D, F , F, G , G, and R R are distinct digits satisfying the cryptogram above, and all "8" digits are already shown, what must R R be?


The answer is 3.

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1 solution

We know that D+R is either 8 or 18, but for it to be 18 both have to be 9, and that can't be, so D+R=8, and 8+D is either R or 10+R, but from the previous equation we know that R=8-D, not 8+D (unless D=0, but that would mean that R=8, which we know isn't true because all 8's are already shown), so 8+D=10+R. Solving both equations we get that R=3.

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