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MATH / Let a₀=2, a₁=5, and a₂=8, and for n>2 define a_(n) recursively to be the remainder when 4(a_(n−1)+a_(n−2)+a_(n−3)) is divided by 11. Find a₂₀₁₈⋅a₂₀₂₀⋅a₂₀₂₂. · Discussion

Discussing Let a₀=2, a₁=5, and a₂=8, and for n>2 define a_(n) recursively to be the remainder when 4(a_(n−1)+a_(n−2)+a_(n−3)) is divided by 11. Find a₂₀₁₈⋅a₂₀₂₀⋅a₂₀₂₂. · MATH

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