Question: We are asked to determine how secure a software lock is. It makes use of the English alphabet of 26 letters. The key to open

We are asked to determine how secure a software lock is.

It makes use of the English alphabet of 26 letters. The "key"

We are asked to determine how secure a software lock is. It makes use of the English alphabet of 26 letters. The "key" to open the lock is FOUR letters long. Upper and lower case are considered the SAME type of input. What is the MINIMUM number of QUBITS are needed to crack this code using Quantum Parallelism and a code-testing oracle? (In other words, how many qubits are needed to create a state to represent all the possible combinations using Quantum Parallelism?) We want to reprenent a problem on a Quantum Computer. The problem has 207.000 unique states or possible inputs, that each needs to be represented What is the MINIMUM number of QUaITS to represent this problem? Hint: Think about this using Quantum Paralieism. Please ANSWER only with a number to help auto-grade

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