Answer the following questions related to the given electrochemical cell.

2NO(g) + H₂O(l) + 2e⁻ ⇌ N₂O(g) + 2OH⁻(aq)
E° = 0.760 V

Bi₂O₃(aq) + 3H₂O(l) + 6e⁻ ⇌ 2Bi(s) + 6OH⁻(aq)
E° = -0.460 V

1. Answer the following questions under standard conditions.

(a) The half cell containing N₂O/NO is the (anode /cathode )

(b) The half cell containing Bi₂O₃/Bi is the (anode/ cathode )

(c) What is E°_cell (in V)? Report your answer to three decimal places in standard notation (i.e., 0.123 V).

2. One cell compartment is comprised of a Pt electrode in a solution containing NO(g) at a pressure of 0.179 atm and N₂O(g) at a pressure of 0.315 atm at a temperature of 356.5 K. The concentration of OH⁻ is 3.68 × 10^-4 M.

(a) Choose the appropriate complete Nernst equation below for this half cell.

Remember that molarity and pressure are relative to 1 M and 1 atm, and that solids and liquids have a ratio of 1.

(b) What is E_cell (in V) for the N₂O/NO half cell? Report your answer to three decimal places in standard notation (i.e., 0.123 V).

3. The other cell compartment is comprised of a Pt electrode in a solution containing Bi₂O₃(aq) at a concentration of 1.76 × 10^-1 M and Bi(s) at a temperature of 356.5 K. The concentration of OH⁻ is 8.92 × 10^-3 M.

(a) Choose the appropriate complete Nernst equation below for this half cell.

Remember that molarity and pressure are relative to 1 M and 1 atm, and that solids and liquids have a ratio of 1.

(b) What is E_cell (in V) for the Bi₂O₃/Bi half cell? Report your answer to three decimal places in standard notation (i.e., 0.123 V).

4. Under the conditions described in questions 2 and 3:

(a) The half cell containing N₂O/NO is the (cathode /anode)

(b) The half cell containing Bi₂O₃/Bi is the (cathode/ anode )

(c) What is E_cell (in V)? Report your answer to three decimal places in standard notation (i.e., 0.123 V).

I want the code below to be edited:

Rather than giving the input string inside the code, I want the program to ask the user for an input and calculate and complete this code.
I have pasted the actual code below, Please edit the input section only so that I can input any string or any sentence as I like. The program must ask the user that "Enter a string/sentence" and take the data to calculate the Huffman code.

#include <bits/stdc++.h> 
#define MAX_TREE_HT 256 
using namespace std; 

map<char, string> codes; 

map<char, int> freq; 

struct MinHeapNode 
{ 
    char data;          
    int freq;           
    MinHeapNode *left, *right; 
  
    MinHeapNode(char data, int freq) 
    { 
        left = right = NULL; 
        this->data = data; 
        this->freq = freq; 
    } 
}; 

struct compare 
{ 
    bool operator()(MinHeapNode* l, MinHeapNode* r) 
    { 
        return (l->freq > r->freq); 
    } 
}; 

void printCodes(struct MinHeapNode* root, string str) 
{ 
    if (!root) 
        return; 
    if (root->data != '$') 
        cout << root->data << ": " << str << "\n"; 
    printCodes(root->left, str + "0"); 
    printCodes(root->right, str + "1"); 
} 

void storeCodes(struct MinHeapNode* root, string str) 
{ 
    if (root==NULL) 
        return; 
    if (root->data != '$') 
        codes[root->data]=str; 
    storeCodes(root->left, str + "0"); 
    storeCodes(root->right, str + "1"); 
} 
  
priority_queue<MinHeapNode*, vector<MinHeapNode*>, compare> minHeap; 

void HuffmanCodes(int size) 
{ 
    struct MinHeapNode *left, *right, *top; 
    for (map<char, int>::iterator v=freq.begin(); v!=freq.end(); v++) 
        minHeap.push(new MinHeapNode(v->first, v->second)); 
    while (minHeap.size() != 1) 
    { 
        left = minHeap.top(); 
        minHeap.pop(); 
        right = minHeap.top(); 
        minHeap.pop(); 
        top = new MinHeapNode('$', left->freq + right->freq); 
        top->left = left; 
        top->right = right; 
        minHeap.push(top); 
    } 
    storeCodes(minHeap.top(), ""); 
} 

void calcFreq(string str, int n) 
{ 
    for (int i=0; i<str.size(); i++) 
        freq[str[i]]++; 
} 

string decode_file(struct MinHeapNode* root, string s) 
{ 
    string ans = ""; 
    struct MinHeapNode* curr = root; 
    for (int i=0;i<s.size();i++) 
    { 
        if (s[i] == '0') 
           curr = curr->left; 
        else
           curr = curr->right; 
  
        if (curr->left==NULL and curr->right==NULL) 
        { 
            ans += curr->data; 
            curr = root; 
        } 
    } 
    return ans+'\0'; 
} 
  
int main() 
{ 
    string str = "Please remove this input and help me put my own input into the program"; 
    string encodedString, decodedString; 
    calcFreq(str, str.length()); 
    HuffmanCodes(str.length()); 

    cout << "Character With there Frequencies:\n"; 
    for (auto v=codes.begin(); v!=codes.end(); v++) 
        cout << v->first <<' ' << v->second << endl; 
  
    for (auto i: str) 
        encodedString+=codes[i]; 
  
    cout << "\nEncoded Huffman data:\n" << encodedString << endl; 
  
    decodedString = decode_file(minHeap.top(), encodedString); 
    cout << "\nDecoded Huffman Data:\n" << decodedString << endl; 
    return 0; 
}

Consider a stationary solution of the Schrodinger Equation with positive energy E for a particle with mass m in the following one-dimensional potential: V (x) = 0 for |x| > a and V (x) = −V0 for |x| ≤ a with V0 > 0. (a) Calculate the transmission and reflection probabilities. (b) Show that the transmission probability is unity for some values of the energy.

Suppose that you are designing a parachute so that the terminal velocity using the parachute will be the same as the velocity at the end of a normal (frictionless) jump from a height of 2.80 m. If the parachute exerts a drag force of - b v where v is in meters per second and if the parachute is designed for an 70.0 kg person, what is b?

1. Consider a charge of -1 nC at (-1,0) m, and a charge of +1 nC at (1,0). Calculate the electric potential everywhere in the plane.

2. For the same geometry as in the first problem, calculate the electric field everywhere, using -?V =E. In 2 dimensions, ?V= (?subxV, ?subyV) = ?subxV x^ + ?suby Vy^

For the 2 × 2 game, find the optimal strategy for each player. Be sure to check for saddle points before using the formulas.

3 −3 2 3

For row player R:

r1 =

r2 =

For column player C:

c1 =

c2=

Find the value v of the game for row player R.

v =

A 15.2% (m/v) solution of sodium chloride (NaCl) is used to prepare 25.0 L of a physiological saline solution with a concentration of 0.154 M NaCl. What volume of the 15.2% (m/V) solution of sodium chloride would be required to make 25.0 L of the physiological saline solution ( 0.154 M NaCl) ?

For the following reaction: NiO2(s) + 4 H+(aq) + 2 Ag(s) → Ni2+(aq) + 2 H2O(l) + 2 Ag+(aq) script E° = 2.48 V Calculate the pH of the solution if script E = 2.32 V and [Ag+] = [Ni2+] = 0.012 M. Use the Standard Reduction Table.