# DynamoDB Read/Write Units — Numeric Practice, Set 3 20 questions. Give a numeric answer for each, using `1 = `, `2 = `, and so on. ## Assumptions - Assume provisioned capacity and steady workloads. - All item sizes are exact DynamoDB item sizes, including attribute names and values. - Each read accesses an individual item, not a Query or Scan. Transactional operations count individual items, not transaction API calls. - Normal writes are non-transactional. All writes create new items. - Ignore indexes, replication, retries, failed requests, burst capacity and partition limits. - Questions 1–14 ask for exact throughput requirements: fractional RCU answers are valid; do not round the final result to a whole number. - Questions 15–18 ask for the maximum number of individual item operations per second. - Questions 19–20 ask for whole-number provisioned capacity settings. ## Questions ### 1. You normally write six separate 1.8 KB items every second. How many WCUs are required? Writing to DynamoDB splits writes into 1KB blocks. $2KB \times 6Hz = 12WCU$ Answer: 12 WCUs ### 2. You normally write nine separate 0.7 KB items every second. How many WCUs are required? $1KB \times 9Hz = 9WCU$ Answer: 9 WCUs ### 3. You normally write four separate 3.01 KB items every second. How many WCUs are required? $4KB \times 4Hz = 16WCU$ Answer: 16 WCUs ### 4. You transactionally write three separate 2.01 KB items every second. How many WCUs are required? Transactional writes have $\times 2$ multiplier. $3KB \times 3Hz \times 2 (transaction) = 18WCU$ Answer: 18WCUs ### 5. You transactionally write six separate 1 KB items every second. How many WCUs are required? $1KB \times 6Hz \times 2(transaction) = 12WCU$ Answer: 12WCUs ### 6. You perform strongly consistent reads of five separate 5 KB items every second. How many RCUs of throughput are required? Reading from DynamoDB splits reads into 4KB blocks. $ceil(5KB/4KB) \times 5Hz = 2 \times 5Hz = 10RCU$ Answer: 10RCUs ### 7. You perform strongly consistent reads of three separate 12 KB items every second. How many RCUs of throughput are required? $ceil(12KB/4KB) \times 3Hz = 3 \times 3Hz = 9RCU$ Answer: 9RCUs ### 8. You perform eventually consistent reads of nine separate 0.8 KB items every second. How many RCUs of throughput are required? Eventually consistent reads have $\times 0.5$ multiplier. $ceil(1KB/4KB) \times 9Hz \times 0.5(eventual) = 1 \times 9Hz \times 0.5 = 4.5RCU$ Answer: 4.5RCUs ### 9. You perform eventually consistent reads of five separate 8.01 KB items every second. How many RCUs of throughput are required? $ceil(8.01KB/4KB) \times 5Hz \times 0.5(eventual)$ $= 3 \times 5Hz \times 0.5$ $= 15 \times 0.5$ $\therefore\ = 7.5 RCU$ Answer: 7.5RCUs ### 10. You perform eventually consistent reads of seven separate 8 KB items every second. How many RCUs of throughput are required? $ceil(8KB/4KB) \times 7Hz \times 0.5(eventual) = 2 \times 7Hz \times 0.5 = 7RCU$ Answer: 7RCUs ### 11. You transactionally read five separate 4.01 KB items every second. How many RCUs of throughput are required? Transactional reads have $\times 2$ multiplier. $ceil(4.01KB/4KB) \times 5Hz \times 2(transaction) = 2 \times 5Hz \times 2 = 20 RCU$ Answer: 20RCUs ### 12. You transactionally read three separate 11 KB items every second. How many RCUs of throughput are required? $ceil(11KB/4KB) \times 3Hz \times 2(transaction) =$ $=3 \times 3Hz \times 2$ $=18 RCU$ Answer: 18RCUs ### 13. Each second, you normally write two 0.6 KB items and three 2.4 KB items to the same table. How many WCUs are required in total? $ceil(0.6KB/1KB) \times 2Hz + ceil(2.4KB/1KB) \times 3Hz$ $= 1 \times 2Hz + 3 \times 3Hz = 11WCU$ Answer: 11WCUs ### 14. Each second, you perform strongly consistent reads of two 5 KB items and eventually consistent reads of three 1 KB items from the same table. How many RCUs of throughput are required in total? $ceil(5KB/4KB) \times 2Hz + ceil(1KB/4KB) \times 3Hz \times 0.5(eventual)$ $= 2 \times 2 + 1 \times 3 \times 0.5 = 4 + 1.5 = 5.5 RCU$ Answer: 5.5RCU ### 15. You have 28 WCUs available. What is the maximum number of normal item writes per second you can sustain if each item is 3.2 KB? $floor(28 WCU / ceil(3.2KB/1KB))$ $= floor(28 WCU / 4 WCU) = 7Hz$ $\therefore$ 7 writes a second of 3.2KB items (up to 4KB @ 7Hz). Answer: 7 writes a second. ### 16. You have 30 WCUs available. What is the maximum number of transactional item writes per second you can sustain if each item is 2.2 KB? $floor(30WCU/ceil(2.2KB/1KB)/2(transaction))$ $=30WCU/3/2$ $=30WCU/6$ $=5Hz$ $\therefore$ 5 writes a second of 2.2KB items (up to 3KB @ 5Hz). Answer: 5 writes a second. ### 17. You have 15 RCUs available. What is the maximum number of eventually consistent item reads per second you can sustain if each item is 9 KB? $floor(15RCU/ceil(9KB/4KB)/0.5(eventual))$ $=floor(15RCU/3/0.5)$ $=floor(5/0.5)$ $=floor(10)$ $=10Hz$ $\therefore$ 10 reads a second of 9KB items (up to 12KB @ 10Hz). Answer: 10 reads a second ### 18. You have 32 RCUs available. What is the maximum number of transactional item reads per second you can sustain if each item is 5 KB? $floor(32RCU/ceil(5KB/4KB)/2(transaction))$ $=floor(32/2/2)$ $=32 / 4$ $= 8Hz$ Answer: 8 reads a second ### 19. You perform eventually consistent reads of eleven separate 3 KB items every second. What is the minimum WHOLE NUMBER of RCUs you must provision? $ceil(3KB/4KB) \times 11Hz \times 0.5(eventual)$ $= 1 \times 11 \times 0.5 = 5.5RCU$ Answer: 6 RCUs ### 20. You perform eventually consistent reads of five separate 12.01 KB items every second. What is the minimum WHOLE NUMBER of RCUs you must provision? $ceil(12.01KB/4KB) \times 5Hz \times 0.5(eventual)$ $= 4 \times 2.5$ $=10 RCU$ Answer: 10 RCU