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An electrified needle is used to burn off warts, with the circuit being completed by having the patient sit on a large butt plate. Why is this plate large?

Short Answer

Expert verified
The large butt plate is used to decrease the resistance and distribute the current across a larger surface area, reducing current density to increase safety and comfort for the patient.

Step by step solution

01

Understanding the Purpose of the Butt Plate

The large butt plate acts as the return path for the electric current used in the procedure to remove warts. The size of the plate is crucial because it helps to distribute the current over a large surface area to avoid discomfort and prevent burns on the patient's skin.
02

Considering the Effect of Plate Size on Resistance and Current Distribution

According to the principle that the resistance of a conductor is inversely proportional to its cross-sectional area, a larger area results in lower resistance. This allows for a safer and more even distribution of current, which is especially important when the current passes through the patient's body.
03

Discussing Safety and Comfort Concerns

A larger plate ensures that the current density (current per unit area) is low. This reduces the risk of electric shock and burns, ensuring the patient's safety and comfort during the wart removal procedure.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Understanding Electric Resistance
Electric resistance plays a pivotal role in the operation and safety of medical procedures involving electric current. The concept can be articulated as the opposition that a material presents to the flow of electric charge. In simpler terms, resistance is what makes it harder for the current to pass through a conductor.

When applying this concept to medical electronics, such as the wart removal procedure described, the size of the butt plate is crucial. Accurate knowledge of resistance principles is key to ensuring patient comfort and safety. A larger butt plate means a greater surface area, which, in accordance to Ohm's Law represented by the equation \( R = \frac{V}{I} \), translates to a lower resistance if the same material and thickness are used. Lower resistance ensures that the current can pass more freely and is distributed more broadly, leading to reduced risks of harm.
Appreciating Current Density
Current density is defined as the amount of electric current flowing per unit area of a conductor, often measured in amperes per square meter (\(A/m^2\)). In medical electronic procedures, maintaining an optimal current density is essential to prevent potential harm.

A large surface contact area, such as with a large butt plate, ensures the current density remains low. This is precisely because the same amount of current is spread over a larger area, decreasing the concentration of current on any point of the patient's skin. Lower current density minimizes the risk of electric shock and local burns, thereby improving the overall safety of the procedure. This concept can be summarized by the formula \( J = \frac{I}{A} \) where J is the current density, I is the current, and A is the area.
Patient Safety in Medical Electronics
Patient safety is the cornerstone of medical electronics design. Implementing large surface areas for electrodes, as seen with the butt plate, is a practical application of safety principles. This not only relates to the principles of electric resistance and current density but also involves careful consideration of the paths of current through the body, tissue conductivity, and potential points of contact.

Ensuring the entire system is designed with low resistance connections and is suitably insulated prevents accidental exposure to high current levels. For the removal of warts, the large butt plate helps distribute the current safely and effectively, reducing localized heating and preventing injury. By considering factors such as device calibration, monitor alerts for abnormal resistance levels, and regular maintenance checks, medical equipment can operate within the safest parameters for patient treatment.

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Most popular questions from this chapter

(a) A defibrillator sends a \(6.00\) -A current through the chest of a patient by applying a \(10,000-\vee\) potential as in the figure below. What is the resistance of the path? (b) The defibrillator paddles make contact with the patient through a conducting gel that greatly reduces the path resistance. Discuss the difficulties that would ensue if a larger voltage were used to produce the same current through the patient, but with the path having perhaps 50 times the resistance. (Hint: The current must be about the same, so a higher voltage would imply greater power. Use this equation for power: \(P=I^{2} R\).

Standard automobile batteries have six lead-acid cells in series, creating a total emf of \(12.0 \mathrm{~V}\). What is the emf of an individual lead-acid cell?

The power dissipated in a resistor is given by \(P=V^{2} / R\), which means power decreases if resistance increases. Yet this power is also given by \(P=I^{2} R\), which means power increases if resistance increases. Explain why there is no contradiction here.

A car battery with a \(12-\mathrm{V}\) emf and an internal resistance of \(0.050 \Omega\) is being charged with a current of 60 A. Note that in this process the battery is being charged. (a) What is the potential difference across its terminals? (b) At what rate is thermal energy being dissipated in the battery? (c) At what rate is electric energy being converted to chemical energy? (d) What are the answers to (a) and (b) when the battery is used to supply \(60 \mathrm{~A}\) to the starter motor?

Some strings of holiday lights are wired in series to save wiring costs. An old version utilized bulbs that break the electrical connection, like an open switch, when they burn out. If one such bulb burns out, what happens to the others? If such a string operates on \(120 \mathrm{~V}\) and has 40 identical bulbs, what is the normal operating voltage of each? Newer versions use bulbs that short circuit, like a closed switch, when they burn out. If one such bulb burns out, what happens to the others? If such a string operates on \(120 \mathrm{~V}\) and has 39 remaining identical bulbs, what is then the operating voltage of each?

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