Q3)
A three-phase, Y-connected, 220 V, 13 kW, 60 Hz, six-pole induction motor has the following
parameter values in Ω/phase referred to the stator:
R1 = 0.3 Ω. R2' = 0.15 Ω
X1 = 0.5 Ω. X2'= 0.21 Ω Xm = 13.25 Ω
The total rotational losses are 450 W. The core loss is lumped in with the rotational losses. For a slip of 0.02,
and based on approximate equivalent circuit, determine:
(i) The rotor speed.
(ii) The stator current.
(iii) The power factor of the motor.
(iv) The input power of the motor.
(v) The developed mechanical power.
(vi) The efficiency of the motor.

A generator at a utility company produces 100 A of current at 4.0 x 103 V. The voltage is stepped up to 2.4 x 105 V by a transformer before being sent on a high voltage line across a rural area to a city. Assume the effective resistance of the line is 30.0 Ω and the transformers are ideal.

a. Determine the percentage of power lost in the transmission line.

b. What percentage would be lost if the voltage would not have been stepped up?

c. How many kW-hr of energy is lost each day if the voltage would not have been stepped up?

d. Calculate the cost of this energy loss if the price of electricity is $.11/kW-hr.

1. NASA tested a power generation system that involves connecting a small satellite to the space shuttle with a conductive wire several kilometers long. Explain how such a system can generate electricity.
2. The use of high-voltage lines in homes (for example, 600 V or 1,200 V) would reduce energy waste. Why are they not used?
3. What parameters affect the inductance of a coil? Does the inductance of a coil depend on the current in it?
4. How does resistance, capacitive reactance and inductive reactance change, when the frequency in a circuit is increased?
5. Does the phase angle depend on the frequency? What is the phase angle when the inductive reactance is equal to the capacitive reactance?

A parallel-plate capacitor has capacitance C0 = 7.80 pF when there is air between the plates. The separation between the plates is 1.80 mm.

1- What is the maximum magnitude of charge that can be placed on each plate if the electric field in the region between the plates is not to exceed 3.00×10⁴ V/mV/m?

Express your answer with the appropriate units.

2- A dielectric with KKK = 2.40 is inserted between the plates of the capacitor, completely filling the volume between the plates. Now what is the maximum magnitude of charge on each plate if the electric field between the plates is not to exceed 3.00×10⁴ V/mV/m?

Express your answer with the appropriate units.

This influential member of Congress was a “War Hawk” and was nicknamed “The Great Compromiser”:

a.Tecumseh

b.John Marshall

c.Toussaint L’Ouverture

d.Henry Clay

e.Aaron Burr

This person was Chief Justice of the Supreme Court when the landmark Marbury v. Madison decision was made in 1803

a.Alexander Hamilton

b.John Marshall

c.Henry Knox

d.James Madison

e.Aaron Burr

Of the following, which person is most associated with the “Pan-Indian Movement”:

a.Tecumseh

b.Gabriel

c.Daniel Shays

d.John Marshall

e.Aaron Burr

Of the following, which of these government actions is most associated with restrictions on freedom of the press:

a.Articles of Confederation

b.Naturalization Act of 1790

c.Marbury v. Madison

d.Sedition Act

e.XYZ Affair

Create a class Ledger that will record the sales for a store. It will have the attributes ■ sale—an array of double values that are the amounts of all sales ■ salesMade—the number of sales so far ■ maxSales—the maximum number of sales that can be recorded and the following methods: ■ Ledger(max)—a constructor that sets the maximum number of sales to max ■ addSale(d)—adds a sale whose value is d ■ getNumberOfSales—returns the number of sales made ■ getTotalSales—returns the total value of the sales, Lastly define the following methods for the class Ledger, as described in the previous exercise: ■ getAverageSale()—returns the average value of all the sales ■ getCountAbove(v)—returns the number of sales that exceeded v in value.

1. A 3-phase, 20 kVA, 208 V, 4-pole Y-connected synchronous generator has a synchronous reactance of X_s = 1.5 W per phase. The resistance of the stator winding is negligible. The machine is connected to a 3-phase 208 V infinite bus. Neglect losses.

1. The field current and the mechanical input power are adjusted so that the synchronous machine delivers 10 kW at 0.8 lagging power factor. Determine the excitation voltage E_f and the power angle d.
2. The mechanical input power is kept constant but the field current is adjusted to make the power factor unity. Determine the percent change in the field current with respect to its value in part (a).

Need the answer to these question

1. If N represents the number of elements in the list, then the index-based remove method of the ABList class is O(N).

True

False

2. A list allows retrieval of information based on the size of the information.

True

False

3. If N represents the number of elements in the list, then the index-based add method of the ABList class is O(N).

True

False

4. According to the text's specifications, a collection is a list.

True

False

5. When an object of class LBList represents an empty list, its front variable is null.

True

False

6. A list is a collection with additional index- and iteration- related operations.

True

False

How to combine these 2 main functions of c++ files in 1 main class?

//SinglyLinkedList

int main() {
SinglyLinkedList<std::string> list;
list.Add("Hello");
list.Print();
list.Add("Hi");
list.Print();
list.InsertAt("Bye",1);
list.Print();
list.Add("Akash");
list.Print();
if(list.isEmpty()){
cout<<"List is Empty "<<endl;
}
else{
cout<<"List is not empty"<<endl;
}
cout<<"Size = "<<list.Size()<<endl;
cout<<"Element at position 1 is "<<list.get(1)<<endl;
if(list.Contains("X")){
cout<<"List contains X"<<endl;
}
else{
cout<<"List does not contain X"<<endl;
}
cout<<"Position of the word Akash is "<<list.IndexOf("Akash")<<endl;
cout<<"Last Position of the word Akash is "<<list.LastOf("Akash")<<endl;
list.RemoveElement("Akash");
cout<<"After removing Akash from the list "<<endl;
list.Print();
return 0;
}

//DoublyLinkedList

int main() {
DoublyLinkedList<std::string> list;
list.Add("Hello");
list.Print();
list.Add("Hi");
list.Print();
list.InsertAt("Bye",1);
list.Print();
list.Add("Akash");
list.Print();
if(list.isEmpty()){
cout<<"List is Empty "<<endl;
}
else{
cout<<"List is not empty"<<endl;
}
cout<<"Size = "<<list.Size()<<endl;
cout<<"Element at position 1 is "<<list.get(1)<<endl;
if(list.Contains("X")){
cout<<"List contains X"<<endl;
}
else{
cout<<"List does not contain X"<<endl;
}
cout<<"Position of the word Akash is "<<list.IndexOf("Akash")<<endl;
cout<<"Last Position of the word Akash is "<<list.LastOf("Akash")<<endl;
list.RemoveElement("Akash");
cout<<"After removing Akash from the list "<<endl;
list.Print();
return 0;
}

QUESTION 4 Before determining the ?soltnH of the salts in part B of Experiment 4 it's necessary to calibrate the calorimeter to effective heat capacity of the calorimeter. In order to do this, the neutralisation of hydrochloric acid and sodium hydroxide is used, where the ?H for the reaction is known, along with the specific heat and density of sodium chloride, the product of the reaction. By following the example on page 4-4 of the manual and the steps laid out in the table below determine Ccalorimeter in J K-1. The information that you need is shown in the table below. Value Enthalpy change for one mole ( \Delta H ?H) -58.3 kJ mol-1

Density 1 M NaCl (?) 1.037 g mL-1

Specific heat of 1 M NaCl solution ( C C) 3.90 g-1 K-1

Molarity of sodium hydroxide(aq) and hydrochloric acid(aq) used ( c c) 2 mol L-1

Volume of each of sodium hydroxide(aq) and hydrochloric acid(aq) used ( V V) 50 mL

Average neutralisation temperature rise ( \Delta T ?T) 11.2 °C

Calculation

Moles of H2O produced n (mol) = c (mol L ?1 ) ×V (L)

Enthalpy change for the reaction ? r H (kJ) =n (mol) ×?H (kJ mol ?1 )

Enthalpy change for the corresponding temperature change ? t H (kJ) =?? r H (kJ)

Mass of solution m (g) =V (mL) ×? (g mL ?1 )

Heat capacity of the solution C solution (J K ?1 ) =m (g) ×C (J g ?1 K ?1 )

The heat capacity of the calorimeter ( C calorimeter)