Peyton Smith enjoys listening to all types of music and owns countless CDs. Over the years, Peyton has gained a local reputation for knowledge of music from classical to rap and the ability to put together sets of recordings that appeal to all ages.

During the last several months, Peyton served as a guest disc jockey on a local radio station. In addition, Peyton has entertained at several friends’ parties as the host deejay.

On June 1, 2016, Peyton established a corporation known as PS Music. Using an extensive collection of music MP3 files, Peyton will serve as a disc jockey on a fee basis for weddings, college parties, and other events. During June, Peyton entered into the following transactions:

Required: 1. Indicate the effect on each transaction

2. Prepare an income statement for PS Music for the month ended June 30, 2016.*

3. Prepare a retained earnings statement for PS Music for the month ended June 30, 2016.*

4. Prepare a balance sheet for PS Music as of June 30, 2016.*

Can someone please tell me why I am getting errors. I declared the map and it's values like instructed but it's telling me I'm wrong.

#include <iostream>
#include <stdio.h>
#include <time.h>
#include <chrono>
#include <string>
#include <cctype>
#include <set>
#include <map>
#include "d_state.h"
using namespace std;
int main()
{

string name;
map<string,string> s;
map<string,string>::iterator it;

s[“Maryland”] = "Salisbury";
s[“Arizona”] = "Phoenix";
s[“Florida”] = "Orlando";
s[“Califonia”] = "Sacramento";
s[“Virginia”] = "Richmond";
cout << "Enter a state:" << endl;
cin >> name;
if( !name.empty() )
{
    name[0] = toupper( name[0] );

    for( int i = 1 ; i < name.length() ; i++ )
        name[i] = tolower( name[i] );
}
/*it = s.find(name);
if (it != s.end())
{
    cout << name << ", " << s[name] << endl;
}
else
{
   cout << name << " is not in the set" << endl;
}*/

    return 0;
}

Consider a one-dimensional lattice with a basis of two non-equivalent atoms of masses M_1and M_2.

1. Find the dispersion relations (ω versus k).

2. Sketch the normal modes in the first Brillouin zone.

3. Show that the ratio of the displacements of the two atoms u/v for the k = 0 optical mode is given by:u/v=-M_2/M_1

Derive the Sackur-Tetrode equation starting from the multiplicity givenin Ch. 2:

Ω =(1/N!)(V^{N}/h^{3N})(pi^{3N/2}/3N^{2}!)(2mU)^{3N/2}

The Sackur-Tetrode equation is:

S=Nk[ln((V/N)((4pi*m*U)/(3Nh^{2}))^{3/2})+(5/2)]

There is a solid, spherical dielectric (radius = 3 m) with a total charge of 30 μC and with uniform charge density. What is the electric field strength and the electric potential at

-the center? (answer is 0 N/C and 135,000 V just show the work)

-a distance 2 m from the center? (answer is 20,000 N/C and 115,000 V just show the work)

Explain the following briefly:

i) Potential ordinary share ii) Ordinary share iii) Financial instrument iv) Equity instrument v) Options, warrant and their equivalents

State the double entry for the following:

i) Pre-acquisition dividend ii) Post-acquisition dividend iii) Impairment in associate iv) Provision for unrealized profit v) Depreciation of plant

When transforming word u[1 : i] to v[1 : j], in addition to adding, removing, or changing a letter, suppose we also allow for the swapping of adjacent letters. For example, transforming u = tera to v = tear requires a single edit that swaps the ‘r’ with the ‘a’. Provide the recurrence for d(i, j) that occurs when one performs this edit.

1. How many milliliters of a 1:20 w/v solution of copper sulfate should be used to prepare 1 L of a 0.50% w/v solution?

2. How many grams of lidocaine should be added to a 2 % lidocaine ointment to prepare 1000 g of 5% of lidocaine ointment? (Mixing pure lidocaine and 2% lidocaine ointment)

Endotracheal and Tracheostomy Suctioning

1.Make a table and indicate ‘When To Perform Suction and in Whom’, then the other column would include ‘When NOT To Perform Suction.’

2. Watch the following videos:

a.https://www.youtube.com/watch?v=jOkO2lfny5A

b.https://www.youtube.com/watch?v=ern1Z77DUVo

Make a reflection about these two procedures by writing a minimum of 200-300 words essay.

1. Vector u =< 0,−1,3 > is given. Find a non zero vector v which is perpendicular to u. Then find a vector w which is perpendicular to both u and v. Explain the reason for your selection clearly.

2. Find the slope of the tangent line to the parametric curve x = 5 + sin(3θ) and y = −3 + 2tanθ at θ = π.