Related Experiment Video
Updated: Feb 6, 2026

12:18
An Instrumented Pull Test to Characterize Postural Responses
Published on: April 6, 2019
11.4K
A first-degree course in electronics, with medical instrumentation as a background topic
Journal of Medical Engineering & Technology
|January 1, 1980
Summary
This program offers electronics undergraduates a three-year curriculum integrating medical engineering and bioengineering. It balances core electronics with specialized medical instrumentation knowledge, enhancing career prospects.
Area of Science:
- Biomedical Engineering
- Electronics Engineering
- Medical Instrumentation
Background:
- Undergraduate electronics programs typically lack specialized medical instrumentation content.
- A growing need exists for engineers with expertise in both electronics and healthcare technology.
- Existing curricula in Britain and internationally offer limited integration of these fields.
Purpose of the Study:
- To describe a novel three-year undergraduate electronics course with a focus on medical instrumentation.
- To compare this specialized course with existing programs in Britain and abroad.
- To evaluate the educational content, employment opportunities, and social relevance of the integrated curriculum.
Main Methods:
- Curriculum design integrating core electronics with 20% medical engineering and bioengineering content.
- Comparative analysis of the course structure against two British and international programs.
- Assessment of educational outcomes and potential career paths for graduates.
Main Results:
- The course provides a comprehensive electronics foundation augmented by significant medical engineering and bioengineering components.
- Comparative analysis indicates unique integration of medical instrumentation within a standard electronics degree.
- The curriculum is designed to align with educational standards and emerging employment trends in health technology.
Conclusions:
- The described course offers a unique pathway for electronics students to specialize in medical instrumentation.
- This integrated approach addresses the demand for engineers skilled in both electronics and healthcare applications.
- The program's structure and content are relevant to current educational needs and future employment opportunities in the biomedical field.
Related Concept Videos
Radian and Degree Measure
692
Angular motion is measured using two primary units: degrees and radians. These units describe the extent of rotation around a fixed point. A complete rotation corresponds to 360 degrees or 2π radians, depending on the unit used. Although both represent the same angular displacement, they differ in origin and application.Degrees divide a circle into 360 equal segments. Due to its intuitive structure, this unit is historically rooted and widely used in general applications such as...
692
Electronic Distance Measuring Instruments
531
Electronic Distance Measuring Instruments (EDMs) are essential tools in modern surveying, offering precise distance measurements by emitting electromagnetic signals and calculating the time required for these signals to travel to a target and return. Two primary types of signals are used in EDMs — light waves and microwaves — each suited to specific environmental and distance requirements. Light-wave-based EDMs utilize either infrared or laser light, providing high accuracy over...
531
One-Degree-of-Freedom System
853
In mechanical engineering, one-degree-of-freedom systems form the basis of a wide range of electrical and mechanical components. Using these models, engineers can predict the behavior of various parts in a larger system, which gives them insight into how different forces interact with each other.
A one-degree-of-freedom system is defined by an independent variable that determines its state and behavior. One example of a one-degree-of-freedom system is a simple harmonic oscillator, such as a...
A one-degree-of-freedom system is defined by an independent variable that determines its state and behavior. One example of a one-degree-of-freedom system is a simple harmonic oscillator, such as a...
853
Degrees of Freedom
7.2K
The degree of freedom for a particular statistical calculation is the number of values that are free to vary. Thus, the minimum number of independent numbers can specify a particular statistic. The degrees of freedom differ greatly depending on known and uncalculated statistical components.
For example, suppose there are three unknown numbers whose mean is 10; although we can freely assign values to the first and second numbers, the value of the last number can not be arbitrarily assigned.
For example, suppose there are three unknown numbers whose mean is 10; although we can freely assign values to the first and second numbers, the value of the last number can not be arbitrarily assigned.
7.2K
Degrees of Freedom
10.3K
The degree of freedom for a particular statistical calculation is the number of values that are free to vary. As a result, the minimum number of independent numbers can specify a particular statistic. The degrees of freedom differ greatly depending on known and uncalculated statistical components.
For example, suppose there are three unknown numbers whose mean is 10; although we can freely assign values to the first and second numbers, the value of the last number can not be arbitrarily...
For example, suppose there are three unknown numbers whose mean is 10; although we can freely assign values to the first and second numbers, the value of the last number can not be arbitrarily...
10.3K
Degree of Unsaturation
10.7K
The degree of unsaturation (U), or index of hydrogen deficiency (IHD), is defined as the difference in the number of pairs of hydrogen atoms between the compound and the acyclic alkane with the same number of carbon atoms. Each double bond or ring costs two hydrogen atoms compared to a saturated analog and results in one degree of unsaturation.
The degree of unsaturation for hydrocarbons is U = (2C + 2 − H) / 2, where C is the number of carbon atoms and H is the number of hydrogen atoms.
The degree of unsaturation for hydrocarbons is U = (2C + 2 − H) / 2, where C is the number of carbon atoms and H is the number of hydrogen atoms.
10.7K

