data:image/png;base64,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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==inBase10Recalculate the value in base 10 now that we have a new digit in the current base.inBase10Recalculate the value in base 10 now that we have a new digit in the current base.inBase10Recalculate the value in base 10 now that we have a new digit in the current base.inBase10Recalculate the value in base 10 now that we have a new digit in the current base.40019203