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MRI is explained using both classical theory (mass, spin, and angular momentum) and quantum theory (atomic-scale energy levels of particles).
True or False
True
Hydrogen is the most abundant atom in the human body.
True or False
True
Protons have a negative charge.
True or False
False
The atomic number is the sum of protons and neutrons in the nucleus.
True or False
False
An isotope has the same number of protons and neutrons.
True or False
False
MR signal relies on the spinning motion of specific nuclei in tissues.
True or False
True
Nuclei with an even mass number are considered MR-active.
True or False
False
Hydrogen is preferred in MRI because it has two protons, which creates a strong magnetic moment.
True or False
False
In a strong magnetic field, more hydrogen protons align parallel than antiparallel.
True or False
True
Parallel alignment is associated with higher energy and fewer protons.
True or False
False
The net magnetic vector increases as magnetic field strength increases.
True or False
True
Precession refers to the spin of the entire atom on its axis.
True or False
False
Precessional frequency is measured in MHz.
True or False
True
The RF pulse must be applied at the Larmor frequency to achieve resonance.
True or False
True
Excitation occurs when protons lose energy.
True or False
False
A 90° flip angle means protons are completely moved into the transverse plane.
True or False
True
The MR signal is produced when in-phase magnetization cuts across the receiver coil.
True or False
True
Relaxation occurs when nuclei gain energy from the RF pulse.
True or False
False
TR determines how much T1 relaxation occurs before the next RF pulse.
True or False
True
TE determines how much T2 relaxation (dephasing) has occurred when the signal is read.
True or False
True
Proton
Positively charged particle
Neutron
No charge
Electron
Negatively charged particle
Hydrogen atom
One proton and one electron
Atomic number
Number of protons in the nucleus
Mass number
Sum of protons and neutrons in the nucleus
Isotope
Atom with different number of neutrons than protons
Angular momentum
Spin of MR active nuclei depending on proton-neutron balance
Magnetic moment
Direction and amplitude of magnetic field of nucleus
MR-active nuclei
Odd mass number; aligns with magnetic field
B₀
Main magnetic field symbol
In phase
Magnetic moments at same position on precessional path
Out of phase
Magnetic moments at different positions
Phase
Position on precessional path at any moment
Frequency
Rate of change of phase over time
Precession
Wobble-like motion around B₀
Precessional path
Circular path of magnetic moments
Gyromagnetic ratio
Constant specific to a nucleus, e.g., 42.57 MHz/T for H
Larmor equation
ω₀ = γ B₀ (precessional frequency = gyromagnetic ratio B₀)
RF excitation pulse
B₁; causes resonance by applying energy
Excitation
Movement of protons to higher energy states via RF pulse
Flip angle
Degree to which NMV is rotated by RF pulse
Faraday’s Law
Changing magnetic field induces current in a coil
Free Induction Decay
Signal loss after RF pulse ends
Relaxation
Spins lose energy and realign with B₀
TR
Repetition time; affects T1 weighting
TE
Echo time; affects T2 weighting
Electrons: particles that spin around the
nucleus
According to quantum theory, the position of an electron is not predictable as it depends on the ____ of an individual electron at any moment in time (this is called Heisenberg’s Uncertainty Principle).
energy
____ are electrically stable if the number of negatively charged ____ equals the number of positively charged ____.
atoms, electrons, protons
The basic principles of magnetic ____ imaging (MRI) form the foundation for further understanding of this complex subject.
resonance
MR-active nuclei have a(n) ____ electrical charge (electric field) and are spinning (motion), and, therefore, automatically acquire a magnetic field.
net
The total magnetic moment of the nucleus is the vector sum of all the magnetic moments of ____ in the nucleus.
protons
Faraday’s law of ______ induction states that a magnetic field is created by a charged moving particle (that creates an electric field).
electromagnetic
Nucleons
Particles in the nucleus
Quantum theory uses the ____ level of the spins (or hydrogen nuclei) to illustrate alignment.
energy
A very common misunderstanding is that when a patient is exposed to B0, the hydrogen nucleus itself aligns with the ____ magnetic field.
external
What does “NMV” stand for?
net magnetic vector
As the field strength increases, fewer spins possess enough ____ to align their magnetic moments in opposition to the larger B0 field.
energy
Phase refers to the position of magnetic moments on their ____ path at any moment in time.
precessional
When the only influence is B0, the magnetic moments of the nuclei are out of phase with each other, and therefore the _____ does not precess.
NMV
What does “SNR” stand for?
Signal-to-noise ratio
Usually, the flip angle is 90,i.e. the NMV is given enough ____ by the RF excitation pulse to move through 90 relative to B0.
energy
With a ____ angle of 90, the nuclei are given sufficient energy so that the ____ NMV is completely transferred into a _____ NMV.
flip, longitudinal, transverse
If energy is delivered at a different frequency to that of the Larmor frequency, _____ does not occur, and the nucleus does not gain energy.
resonance
Angle of the NMV to B0.
Flip angle
Is this the correct definition of Free induction decay?
loss of transverse magnetization as a result of spin-spin relaxation.
Yes or No?
No
Is this the correct definition of T2 decay?
loss of transverse magnetization as a result of spin-spin relaxation.
Yes or No?
Yes
As relaxation occurs, the ____ returns to realign with B0 because some of the high-energy nuclei return to the low-energy population and there fore align their magnetic moments in the spin-up direction.
NMV
As the received signal amplitude is related to the magnitude of the ____ transverse component, signal in the coil decays as relaxation occurs.
coherent
To do so, the hydrogen nuclei lose ___ given to them by the RF excitation pulse.
energy
Identify the 2 theories used to describe the basic principles of MRI:
Classical theory, Quantum theory
State the most abundant atom in the human body:
Hydrogen
Identify the 2 most common molecules where this atom is found:
Water, Fat
Identify the particles of an atom and their charge:
Neutron (no charge), Proton (positive charge), Electron (negative charge)
Identify the particles of the hydrogen atom:
1 Proton, no neutron
Define atomic number:
The sum of the protons in the nucleus
Define mass number:
The sum of the protons and neutrons in the nucleus
Define isotope:
Atoms of elements with the same number of protons but a different number of neutrons
State what the principles of MRI rely on:
Rely on the spinning motion of specific nuclei present in biological tissues
Define angular momentum:
spin of MR active nuclei, which depends on the balance between the number of protons and neutrons in the nucleus
Describe MR-active nuclei:
Are characterized by their tendency to align their axis of rotation to an applied magnetic field. This occurs because they have angular momentum or spin and, as they contain positively charged protons, they possess an electrical charge
Define magnetic moment
MR-active nuclei have a net electrical charge (electric field) and are
spinning (motion), and, therefore, automatically acquire a magnetic field. In classical theory, this magnetic field is denoted by a magnetic moment.
Discuss why the hydrogen atom is used in clinical MRI:
Hydrogen is very abundant in the human body and because the solitary proton gives it a relatively large magnetic moment. These characteristics mean that the maximum amount of available magnetization in the body is utilized.
Name the symbol used for scanner's magnetic field:
B0
Discuss thermal equilibrium:
Assumes the patient's temperature is constant and therefore does not influence the thermal energy of hydrogen during the MR experiment. The patient's temperature is usually similar inside and outside the magnetic field.
Define NMV:
As there is a larger number aligned parallel, there is always a small excess in this direction that produces a net magnetic moment. reflects the relative balance between spin-up and spin-down nuclei. It is the sum of all magnetic moments of excess spin-up nuclei and is measurable (in the order of micro teslas). It aligns in the same direction as the main magnetic field in the longitudinal plane or z-axis.
Describe what happens to NMV as magnet strength is increased:
As the field strength increases, fewer spins possess enough energy to align their magnetic moments in opposition to the larger B0 field. As a result, the low-energy population increases in size, the high-energy population decreases in size, and therefore the number of excess number of spins also increases. At 1.5 T, the number in excess is about 4.5 for every million protons; at 3 T, this increases to about 10 per million. Consequently, the NMV also increases in size and is one of the reasons why the signal-to-noise ratio (SNR) increases at higher field Strengths.
Define precession:
The influence of B0 produces an additional spin or wobble of the magnetic moments of hydrogen around B0. This secondary spin is called precession and causes the magnetic moments to circle around B0.
Define precessional path:
Circular pathway of magnetic moments as they precess around B0.
Define precessional frequency and its units:
Precessional frequency is often called the Larmor frequency because it is determined by the Larmor equation. The unit of precessional frequency is hertz (Hz) where 1 Hz is one cycle or rotation per second (s), and 1 megahertz (MHz) is one million cycles or rotations per second.
State the Larmor equation and define its components:
ω0 = γB0, ω0 is the precessional or Larmor frequency (MHz), γ is the gyromagnetic ratio (MHz/T) B0 is the strength of the external magnetic field (T)
What is the gyromagnetic ratio of hydrogen?
42.58 MHz/T
What is the Larmor frequency of hydrogen at 1 Tesla?
42.58 MHz
What is the Larmor frequency of hydrogen at 1.5 Tesla?
63.8646 MHz
What is the Larmor frequency of hydrogen at 3 Tesla?
127.74MHz
Which equation relates the gyromagnetic ratio to magnetic field strength?
Larmor frequency = γ × B₀
Define phase:
Refers to the position of a magnetic moment of a spin on its
precessional path at any moment in time
Define frequency:
Refers to how fast magnetic moments of spins are precessing and is measured in MHz in MRI
Define out of phase:
Magnetic moments of hydrogen are at different places on the precessional path at a moment in time.