B'Implement a quantum oracle on N qubits which checks whether the input bit string is a little-endian notation of a number that is divisible by 3. Your operation should take the following inputs: Your operation should perform a unitary transformation on those qubits that can be described by its effect on the basis states: if "inputs" is in the basis state |x rangle and "output" is in the basis state |y rangle , the result of applying the operation should be |x rangle|y oplus f(x) rangle , where f(x) = 1 if the integer represented by the bit string x is divisible by 3 , and 0 otherwise. For example, if the qubits passed to your operation are in the state frac{1}{ sqrt{2}}(|110 rangle + |001 rangle)_x otimes |0 rangle_y = frac{1}{ sqrt{2}}(|3 rangle + |4 rangle)_x otimes |0 rangle_y , the state of the system after applying the operation should be frac{1}{ sqrt{2}}(|3 rangle_x otimes |1 rangle_y + |4 rangle_x |0 rangle_y) = frac{1}{ sqrt{2}}(|110 rangle_x otimes |1 rangle_y + |001 rangle_x |0 rangle_y) . Your code should have the following signature (note that your operation should have Adjoint and Controlled variants defined for it; is Adj+Ctl in the operation signature will generate them automatically based on your code): Your code is not allowed to use measurements or arbitrary rotation gates. This operation can be implemented using just the X gate and its controlled variants (possibly with multiple qubits as controls). '...