33 Statohm = 2.966e+13 Ohm

33 statΩ = 2.966e+13 Ω
New Conversion

Conversion Formula

1 statΩ = 8.988e+11 Ω


Unit Information

Statohm

The unit of electrical resistance in the CGS electrostatic system. Defined as the ratio of one statvolt to one statampere in the electrostatic system of units. Approximately equal to 8.987551787 × 10¹¹ ohms in the SI system. Represents the natural unit of resistance where electromagnetic equations take simplified forms in the CGS electrostatic framework. Historically important in the development of electromagnetic theory and still used in some theoretical physics contexts where the CGS system provides mathematical elegance and conceptual clarity in electrostatics and fundamental electromagnetic relationships.

Ohm

The SI derived unit of electrical resistance, named after German physicist Georg Simon Ohm. Defined as the resistance between two points of a conductor when a constant potential difference of one volt applied to these points produces a current of one ampere in the conductor. Fundamental to Ohm's law, which states that the current through a conductor is directly proportional to the voltage across it and inversely proportional to its resistance. Essential for characterizing conductive materials, circuit design, and electrical engineering applications worldwide.

Conversion Tips

  • Remember to check your decimal places for accuracy.
  • This conversion is commonly used in international applications.
  • Consider the context when choosing precision levels.
  • Double-check calculations for critical applications.
Learn More About Electric_resistance

Scientific Overview

Electric resistance is the opposition to the flow of electric current through a material. It converts electrical energy into heat and is measured in ohms (Ω). Resistance depends on material properties, dimensions, and temperature.

Historical Background

Georg Simon Ohm formulated Ohm's Law in 1827, establishing the fundamental relationship between voltage, current, and resistance. The unit ohm is named after him.

Real-World Applications

Electronics

Resistors control current flow and divide voltages in circuits.

Electrical Engineering

Resistance calculations determine power losses in transmission lines.

Materials Science

Resistivity measurements identify materials and detect defects.

Temperature Sensing

Thermistors use resistance changes to measure temperature.

Interesting Facts

  • Copper wire has very low resistance, making it ideal for electrical wiring.
  • The human body has a resistance of about 100,000 ohms when dry.
  • Superconductors have exactly zero electrical resistance below critical temperature.
  • Carbon resistors can withstand high temperatures and are very stable.

Key Formulas

Resistance Definition

R = V/I

Resistivity

R = ρ·L/A

Power Dissipation

P = I²R = V²/R

Temperature Dependence

R = R₀[1 + α(T - T₀)]


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