Huda US Flashcards
- The velocity of an ultrasound beam is always:
(A) Constant for all solids
(B) Proportional to frequency cubed
(C) Equal to the velocity of the molecules of the
medium
(D) Equal to frequency times wavelength
(E) 3 X 108 m/second
1-D. The velocity (v) of any wave is always the
product of the frequency ( f ) and wavelength (λ)
(i.e., v = f x λ).
2. Sound waves are: (A) Constant velocity (B) Low-frequency electromagnetic radiation (C) Ionizing radiation (D) Audible at 1 MHz (E) Longitudinal waves
2-E. In ultrasound, the displacement is along the
direction of travel (electromagnetic waves are
transverse, because the displacement is perpendicular
to the direction of the wave motion).
3. A 2 MHz transducer has an approximate wavelength of: (A) 0.01 mm (B) 0.1 mm (C) 1.0 mm (D) 10 mm (E) More than 10 mm
3-C. Because v = f x λ, and the velocity of
sound is 1540 m/second, the wavelength is given
by [(l,540)/(2 X 106)] m. or about 1 mm
4. The wavelength of a 3 MHz sound beam is shortest in: (A) Air (B) Castor oil (C) Fat (D) Muscle (E) Bone
4-A. The wavelength (X) is given by v/f, and because
the speed of sound in air (330 m/second) is
much less than in soft tissue (1,540 m/second). the
wavelength is correspondingly shorter.
5. Acoustic impedance (Z) is primarily dependent on tissue: (A) Density (B) Attenuation (C) Atomic number (D) Temperature (E) Oxygenation
5-A. Acoustic impedance is dependent on tissue
density and is obtained using the equation Z = ρ x
v, where ρ is the tissue density, and v is the velocity
of sound in the tissue.
6. Which of the following has the highest acoustic impedance? (A) Bone (B) Fat (C) Air (D) Water (E) Eye lens
6-A. Acoustic impedance is the product of the
density and velocity of sound, both of which are
the highest for bone.
7. The wavelength of a 1 MHz sound beam is not: (A) The same in all solid media (B) 0.3 mm in air (C) 1.5 mm in soft tissue (D) 4.1 mm in bone (E) Velocity divided by frequency
7-A. Wavelength generally changes with
medium because frequency will be the same, but
velocity depends on the medium.
8. If an ultrasound beam is attenuated by 99%, the attenuation is: (A) 1 dB (B) 3 dB (C) 10 dB (D) 20 dB (E) Greater than 20 dB
8-D. Decibels are 10 x log10 (I0/I), where I0 is
100 and I is 1: this corresponds to 20 decibels.
9. The key factor determining the fraction of ultrasound reflected at a large interface is the: (A) Depth of the interface (B) Transducer diameter (C) Transducer output intensity (D) Differences in acoustic impedance (E) Scan mode (A, B. or M)
9-D. The difference in acoustic impedance between
the two tissues (Z1,Z2) determines the fraction
of incident energy reflected.
- What fraction of ultrasound is reflected from
a liver (Z = 1.55) and soft tissue (Z = 1.65) interface?
(A) 1/2
(B) 1/10
(C) 1/100
(D) 1/500
(E) 1/1,000
10-E. The reflected fraction of an ultrasound
beam is given by [(Z1 — Z2)/(Z1 + Z2)]2, which
gives 1/1,000.
11. Ultrasound shadowing artifacts are unlikely behind: (A) Strong attenuators (B) Bone (C) Air (D) Fluid-filled cysts (E) Metallic clips
11-D. Shadowing artifacts occur because of a
large loss of transmitted signal intensity caused by
either attenuation or reflection; fluid-filled cysts
transmit ultrasound and result in enhancement of
echoes beyond the cyst.
12. Reflections occur from all of the following except: (A) Smooth surfaces (B) Kidney interior (C) Fat-kidney interfaces (D) Bladder wall (E) Bladder contents
12-E. There are no reflections from fluids in the
bladder.
- Snell’s law describes the relation between the:
(A) Angle of incidence and transmission
(B) Fraunhofer angle and wavelength
(C) Angle of incidence and angle of reflection
(D) Focus and transducer curvature
(E) Fresnel zone and wavelength
13-A. Snell’s law describes the angle of refraction
that occurs when an ultrasound beam passes
from one medium to another.
14. An ultrasound beam traveling through tissue cannot be: (A) Absorbed (B) Amplified (C) Scattered (D) Reflected (E) Refracted
14-B. There is no mechanism for amplifying ultrasound
beams in patients. Echoes from tissue interfaces.
however, can be amplified electronically.
15. Higher-frequency transducers have increased: (A) Thickness (B) Intensity (C) Attenuation (D) Velocity (E) Wavelength
15-C. The attenuation in tissue is about 1 dB/cm
at 1 MHz and increases approximately linearly
with frequency (there is no direct relationship between
intensity and frequency).