SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-1
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no. Name
1 Calculate Density of states per unit volume with energies
between 0 to 1 ev 21ESKEC001 Aakash Yadav
2 Calculate the temperature at which there is 1% probability 21ESKEC002 Aarohi Malsaria
that a state 0.30ev below the fermi energy level will not
contain an electron 21ESKEC003 Abhay Raj Shukla
3 Calculate volume of single-walled carbon nanotube (SWCNT)
21ESKEC004 Abhijeet Agarwal
has a diameter of 1 nanometer (nm) and a length of 1000
nanometers assuming a density of 1.3 grams per cubic 21ESKEC005 Abhijeet Giri
centimeter .
4 Consider a sheet of graphene with dimensions 10nm×10nm.
The electrical resistivity of graphene is 10−6Ω⋅m. Calculate the
resistance of the graphene sheet when a current of 1mA is
passed through it.
5 A FinFET transistor has a gate length (L) of 40 nm, a fin width
(W) of 12 nm, and a gate oxide thickness (tox) of 1.5 nm. The
relative permittivity (ε) of the gate oxide material is 4.2.
Calculate the gate capacitance (Cg) of the FinFET.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-2
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 1. Calculate Density of states per unit volume with energies
between 0 to 5 ev
2 Calculate the energy in terms of KT & Ef at which the
difference the boltezmann approx. and the fermi dirac
function is 5% of the fermi function 21ESKEC007 Abhishek Kumar
3 Calculate volume of single-walled carbon nanotube 21ESKEC008 Aditya Rawat
(SWCNT) has a diameter of 1 nanometer (nm) and a length 21ESKEC012 Ameen Zehra
of 1000 nanometers assuming a density of 2.5 grams per
21ESKEC013 Anmol Gupta
cubic centimeter.
21ESKEC014 Anupam Jain
4 Case Study-Near equilibrium Transport in Graphene its
fundamentals and applications
5 A FinFET transistor has a gate length (L) of 30 nm, a fin
width (W) of 10 nm, and a gate oxide thickness (tox) of 2
nm. The relative permittivity (ε) of the gate oxide material
is 3.9. Calculate the gate capacitance (Cg) of the FinFET.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-3
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 Calculate the energy in terms of KT & Ef at which the
21ESKEC015 Arsh Lakhwal
difference the boltezmann approx. and the fermi dirac
function is 5% of the fermi function 21ESKEC016 Aryan Birla
2 Calculate scaling parameters reduced by 30% (W=0.7, L=0.7, 21ESKEC017 Aryan Sharma
Tox=0.7, VDD=0.7, VT=0.7)For following parameters-Area,
21ESKEC019 Bhavesh Agarwal
Gate Capacetance,Current,Delay,Power Consumption
21ESKEC020 Chirag Gurnani
3 Consider a sheet of graphene with dimensions 10nm×10nm.
The electrical resistivity of graphene is 10−6Ω⋅m. Calculate the
resistance of the graphene sheet when a current of 1mA is
passed through it.
4 Calculate volume of single-walled carbon nanotube (SWCNT)
has a diameter of 1 nanometer (nm) and a length of 1000
nanometers assuming a density of 1.5 grams per cubic
centimeter.
5 A FinFET transistor has a gate length (L) of 40 nm, a fin width
(W) of 12 nm, and a gate oxide thickness (tox) of 1.5 nm. The
relative permittivity (ε) of the gate oxide material is 4.2.
Calculate the gate capacitance (Cg) of the FinFET.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-4
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 Calculate the energy in terms of KT & Ef at which the Deepanshu
difference the boltezmann approx. and the fermi dirac 21ESKEC021 Khandelwal
function is 5% of the fermi function
2 Determine the energies for which the probability of 21ESKEC022 Devang Joshi
occupancy at 300K are 0.99 and 0.01 where Fermi level in K is
2.1ev 21ESKEC023 Dishika Sharma
3 The wave function of 3s electron is given by
21ESKEC024 Diya Sharma
21ESKEC026 Hardik Sharma
It has a node at r = r0. Find the relation between r0 and a0.
4 Calculate surface area of single-walled carbon nanotube
(SWCNT) has a diameter of 1 nanometer (nm) and a length of
1000 nanometers assuming a density of 1.3 grams per cubic
centimeter.
5 Consider a one-dimensional periodic lattice with lattice
constant a=0.5 nm. Calculate the length of the first Brillouin
zone.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-5
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 Calculate scaling parameters reduced by 30% (W=0.7, L=0.7,
Tox=0.7, VDD=0.7, VT=0.7)For following parameters-Area, 21ESKEC027 Himanshu Agarwal
Gate Capacetance,Current,Delay,Power Consumption
2 Determine the Probability that an energy level 4KT above the 21ESKEC030 Jai Kumar Bisaria
fermi energy is occupied by an electron at T=300K 21ESKEC031 Jai Prakash Anand
3 A 1.00 g marble is constrained to roll inside a tube of length L 21ESKEC033 Karan Sharma
= 1.00 cm. The tube is capped at both ends.
21ESKEC034 Karishma Kumawat
Modelling this as a one-dimensional infinite square well,
determine the value of the quantum number n if the marble
is initially given an energy of 1.00 mJ.
4 Calculate volume of single-walled carbon nanotube (SWCNT)
has a diameter of 1 nanometer (nm) and a length of 1000
nanometers assuming a density of 2.5 grams per cubic
centimeter.
5 Consider a one-dimensional periodic lattice with lattice
constant a=0.7 nm. Calculate the length of the first Brillouin
zone.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-6
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 The fermi energy is 0.25ev below the C.B.the value of Nc for Si at
T=300K is Nc=2.8*1019 cm-3 Calculate the probability that a state in 21ESKEC035 Khushi Rajawat
C.B. is occupied by an electron and calculate the thermal
equilibrium electron concentration in Si at T=300K 21ESKEC038 Lovesh Chhabra
2 Calculate scaling parameters reduced by 40% (W=0.9, L=0.9,
Tox=0.9, VDD=0.7, VT=0.7)For following parameters-Area, Gate 21ESKEC039 Manav Singh
Capacetance,Current,Delay,Power Consumption
21ESKEC040 Mohit Ramnani
3 Calculate surface area of single-walled carbon nanotube (SWCNT)
has a diameter of 1 nanometer (nm) and a length of 1000
21ESKEC041 Naman Tak
nanometers assuming a density of 2.5 grams per cubic centimeter.
4 Case Study-Near equilibrium Transport in Graphene its
fundamentals and applications
5 A FinFET transistor has a gate length (L) of 40 nm, a fin width (W) of
12 nm, and a gate oxide thickness (tox) of 1.5 nm. The relative
permittivity (ε) of the gate oxide material is 4.2. Calculate the gate
capacitance (Cg) of the FinFET.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-7
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 solving the Schrödinger equation for a particle in a box. We'll
use the same scenario with a one-dimensional box of length a 21ESKEC042 Nandani Khandelwal
and the potential V(x)=0 for 0<x<a.
2 Consider 1 D System with L=1 nm, m=9.11×10−31 kg and 21ESKEC043 Navneet Kaur
calculate the density of states at an energy E=1 eV 21ESKEC046 Omisha Pareek
3 Calculate volume of single-walled carbon nanotube (SWCNT)
has a diameter of 1 nanometer (nm) and a length of 1000 21ESKEC047 Piyush Yadav
nanometers assuming a density of 2.9 grams per cubic
21ESKEC049 Rahul Kumawat
centimeter.
4 Consider a sheet of graphene with dimensions 10nm×10nm.
The electrical resistivity of graphene is 10−6Ω⋅m. Calculate the
resistance of the graphene sheet when a current of 1mA is
passed through it.
5 A FinFET transistor has a gate length (L) of 40 nm, a fin width
(W) of 12 nm, and a gate oxide thickness (tox) of 1.5 nm. The
relative permittivity (ε) of the gate oxide material is 4.2.
Calculate the gate capacitance (Cg) of the FinFET.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-8
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 Consider 1 D System with L=1 nm, m=9.11×10−31 kg and
21ESKEC050 Raj Tiwari
calculate the density of states at an energy E=1 eV
2 The fermi energy is 0.25ev below the C.B.the value of Nc for 21ESKEC051 Ravi Kumar
Si at T=300K is Nc=2.8*1019 cm-3 Calculate the probability that
a state in C.B. is occupied by an electron and calculate the 21ESKEC052 Rohan Raj
thermal equilibrium electron concentration in Si at T=300K
21ESKEC054 Ruchi Singh
3 Calculate mass of single-walled carbon nanotube (SWCNT)
has a diameter of 1 nanometer (nm) and a length of 1000 21ESKEC056 Sanyam Bhura
nanometers assuming a density of 1.3 grams per cubic
centimeter.
4 Consider a sheet of graphene with dimensions 15nm×15nm.
The electrical resistivity of graphene is 10−6Ω⋅m. Calculate the
resistance of the graphene sheet when a current of 2mA is
passed through it.
5 Consider a one-dimensional periodic lattice with lattice
constant a=0.5 nm. Calculate the length of the first Brillouin
zone.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-9
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 Consider 1 D System with L=2 nm, m=9.11×10−31 kg and
calculate the density of states at an energy E=1 eV 21ESKEC057 Satvik Priyadarshi
2 solving the Schrödinger equation for a particle in a box. We'll
use the same scenario with a one-dimensional box of length a 21ESKEC058 Satyam Singh Sengar
and the potential V(x)=0 for 0<x<a.
3 Calculate surface area of single-walled carbon nanotube 21ESKEC059 Saurabh Mishra
(SWCNT) has a diameter of 1 nanometer (nm) and a length of
21ESKEC060 Saxam Dixit
1000 nanometers assuming a density of 1.5 grams per cubic
centimeter.
21ESKEC061 Shailendra Rathore
4 Consider a sheet of graphene with dimensions 15nm×15nm.
The electrical resistivity of graphene is 10−6Ω⋅m. Calculate
the resistance of the graphene sheet when a current of 2mA
is passed through it.
5 A FinFET transistor has a gate length (L) of 40 nm, a fin width
(W) of 10 nm, and a gate oxide thickness (tox) of 3 nm. The
relative permittivity (ε) of the gate oxide material is 2.9.
Calculate the gate capacitance (Cg) of the FinFET.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-10
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 Calculate the density of states D(E) for a 1D free electron gas.
2 Solve the Schrödinger equation for a particle in a box. 21ESKEC062 Shivansh Agarwal
Consider a particle of mass m in a one-dimensional box of
length A Where V(x)=0 for 0<x< a simple example to solve the 21ESKEC063 Shivin Shyam Kasat
Schrödinger equation for a particle in a box.
3 Consider a sheet of graphene with dimensions 10nm×10nm. 21ESKEC064 Shreya Jha
The electrical resistivity of graphene is 10−6Ω⋅m. Calculate the
21ESKEC065 Siddharth Meena
resistance of the graphene sheet when a current of 1mA is
passed through it.
21ESKEC066 Snehal Jain
4 Calculate mass of single-walled carbon nanotube (SWCNT)
has a diameter of 1 nanometer (nm) and a length of 1000
nanometers assuming a density of 1.3 grams per cubic
centimeter.
5 Consider a one-dimensional periodic lattice with lattice
constant a=0.5 nm. Calculate the length of the first Brillouin
zone.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-11
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 Solve the Schrödinger equation for a particle in a box.
21ESKEC068 Tariq Abdul Ghani
Consider a particle of mass m in a one-dimensional box of
length A Where V(x)=0 for 0<x< a simple example to solve the 21ESKEC069 Ujjawal Sharma
Schrödinger equation for a particle in a box. 21ESKEC070 Vanshaj Kataria
2 A 1.00 g marble is constrained to roll inside a tube of length L
21ESKEC071 Varun Mathur
= 1.00 cm. The tube is capped at both ends. Modelling this as
21ESKEC072 Vibhansh Jain
a one-dimensional infinite square well, determine the value
of the quantum number n if the marble is initially given an
energy of 1.00 mJ.
3 Calculate volume of single-walled carbon nanotube (SWCNT)
has a diameter of 1 nanometer (nm) and a length of 1000
nanometers assuming a density of 1.3 grams per cubic
centimeter.
4 Calculate scaling parameters reduced by 30% (W=0.7, L=0.7,
Tox=0.7, VDD=0.7, VT=0.7)For following parameters-Area,
Gate Capacetance,Current,Delay,Power Consumption
5 A FinFET transistor has a gate length (L) of 30 nm, a fin width
(W) of 10 nm, and a gate oxide thickness (tox) of 1.5 nm. The
relative permittivity (ε) of the gate oxide material is 3.5.
Calculate the gate capacitance (Cg) of the FinFET.
SWAMI KESHVANAND INSTITUTE OF TECHNOLOGY, M&G, JAIPUR
DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING
Assignment -1
SET-12
Year: III yr Session: 2023-24
Semester: VI Semester Course: NE (6EC5-12)
S.N. Question Roll no Name
1 Determine the energies for which the probability of
21ESKEC073 Vijay Jangid
occupancy at 300K are 0.99 and 0.01 where Fermi level
in K is 2.1ev
21ESKEC074 Vikram Pal
2 Solve the Schrödinger equation for a particle in a box.
Consider a particle of mass m in a one-dimensional box 21ESKEC075 Vishal Kumar
of length A Where V(x)=0 for 0<x< a simple example to
solve the Schrödinger equation for a particle in a box. 21ESKEC300 Jatin Bhagtani
3 Calculate scaling parameters reduced by 30% (W=0.7,
L=0.7, Tox=0.7, VDD=0.7, VT=0.7)For following 21ESKEC301 Nitin Nagar
parameters-Area, Gate
Capacetance,Current,Delay,Power Consumption 22ESKEC200 Arooja Hassan
4 Calculate surface area of single-walled carbon
nanotube (SWCNT) has a diameter of 1 nanometer (nm)
and a length of 1000 nanometers assuming a density of
1.3 grams per cubic centimeter.
5 A 1.00 g marble is constrained to roll inside a tube of
length L = 1.00 cm. The tube is capped at both ends.
Modelling this as a one-dimensional infinite square well,
determine the value of the quantum number n if the
marble is initially given an energy of 1.00 mJ.
