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AAA×BCA0A0A \begin{array} {ccccc} \large & & & \color{#20A900}A & \color{#20A900}A & \color{#20A900}A\\ \large \times & & & & \color{#D61F06}B & \color{#69047E}C \\ \hline \large & \color{#20A900}A & 0 & \color{#20A900}A & 0 & \color{#20A900}A \end{array} ×A0AAAB0ACA
AA+CABD \begin{array} {ccc} \large & & \color{#20A900}A & \color{#20A900}A\\ \large + & & \color{#69047E}C & \color{#20A900}A \\ \hline \large & & \color{#D61F06}B & \color{#3D99F6}D \end{array} +ACBAAD
If each letter represents a different nonzero digit, what is A?{\color{#20A900}A}?A?
Remember that both the multiplication and addition use the same letters!
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