Importing the qiskit module

from qiskit import *

# Defining input, output and scratch qubits

x = # number of input qubits

y1 = # number of output qubit

s1 = # number of scratch qubit

# Defining Quantum Circuit with the given circuits

def Circuit_1(In,Ou,Sc):

if Sc != 0:

# initiating required qubits

X = QuantumRegister(In, 'input')

Y = QuantumRegister(Ou, 'output')

S = QuantumRegister(Sc, 'scratch')

# creating circuit with above qubits

Circ = QuantumCircuit(X,Y,S)

else:

# initiating required qubits

X = QuantumRegister(In, 'input')

Y= QuantumRegister(Ou, 'output')

# creating circuit with above qubits

Circ = QuantumCircuit(X,Y)

##### Create you circuit below #########

########################################

# Uncomment to draw quantum circuit

# display(Circ.draw('mpl'))

# Transpiling the circuit into u, cnot

Circ = transpile(Circ, basis_gates=['u3','cx'])

# Uncomment to draw transpiled circuit

# display(Circ.draw('mpl'))

return Circ

qc_1a = Circuit_1(x,y1,s1)

please continue the (#) code please yo should write the code on python

The task here is two provide three QASM circuits computing the mappings |x,0,0) = ei0;(x)|X, Y;(x),() expressed using single-qubit and CNOT gates, where (y1, y2, y3) = Popcount(x) is the 4-input 3- output Popcount function and j e {1,2,3}. Each of the three will be scored separately. a) Circuit for j = 1 |x,0,0) = 2101(x)|x, y (x), 0) The task here is two provide three QASM circuits computing the mappings |x,0,0) = ei0;(x)|X, Y;(x),() expressed using single-qubit and CNOT gates, where (y1, y2, y3) = Popcount(x) is the 4-input 3- output Popcount function and j e {1,2,3}. Each of the three will be scored separately. a) Circuit for j = 1 |x,0,0) = 2101(x)|x, y (x), 0)