How to Convert Microohms to Megaohms
To convert an electrical resistance measurement from microohms to megaohms, divide the resistance value by the conversion factor. Since one microohm is equal to 10-12 megaohms, you can use this formula:
The resistance in megaohms is equal to the microohms divided by 1012.
Using the formula: megaohms = microohms ÷ 1012
megaohms = 5 µΩ ÷ 1012 = 5.0000E-12 MΩ
Therefore, 5 microohms equals 5.0000E-12 megaohms.
How Many Megaohms Are in a Microohm?
There are 10-12 megaohms in one microohm.
What Is a Microohm?
The microohm (symbol: μΩ) is a unit of electrical resistance equal to one millionth (10−6) of an ohm. The prefix “micro” denotes a factor of 10−6 in the International System of Units. Microohms are commonly used in electrical power engineering for measuring the resistance of circuit breaker contacts, transformer windings, cable joints, and other components that carry high currents. Even small resistances in the microohm range can cause significant power dissipation and heating when currents are in the hundreds or thousands of amperes. In quality control and predictive maintenance, microohm meters are used to test the contact resistance of switches, relays, and connectors. An increase in contact resistance over time can indicate deterioration, oxidation, or loose connections that could lead to failure. In metallurgy, the resistivity of metals and alloys at room temperature is often expressed in microohm-centimetres (μΩ·cm). For example, copper has a resistivity of approximately 1.72 μΩ·cm, aluminium about 2.65 μΩ·cm, and silver about 1.59 μΩ·cm.
One microohm is equal to:
- 10−6 ohms (Ω)
- 1,000 nanoohms (nΩ)
- 0.001 milliohms (mΩ)
- 1,000 abohms (abΩ)
- 1.1127 × 10−18 statohms (statΩ)
What Is a Megaohm?
The megaohm (symbol: MΩ) is a unit of electrical resistance equal to one million (106) ohms. The prefix “mega” denotes a factor of 106 in the International System of Units. Megaohms are used to express high resistances found in insulation testing, sensor circuits, and precision measurement. Insulation resistance testing (commonly called “megger testing”) measures the resistance of electrical insulation in cables, motors, and transformers, with acceptable values typically in the megaohm range. In cable insulation testing, new cables should have insulation resistance of at least 1–5 MΩ per 1,000 feet. Motor winding insulation should typically test at 1–2 MΩ or higher. Values below 1 MΩ often indicate moisture ingress or insulation degradation. In high-impedance circuits, such as pH meters, electrometers, and ionisation chambers, input impedances of 10–10,000 MΩ are common. These instruments require special guarding techniques to prevent leakage currents from affecting measurements. The input impedance of an oscilloscope probe is typically 10 MΩ, and the input impedance of a standard digital multimeter is usually 10 MΩ as well. These high impedances minimise the loading effect on the circuit being measured.
One megaohm is equal to:
- 106 ohms (Ω)
- 1,000 kiloohms (kΩ)
- 0.001 gigaohms (GΩ)
- 109 milliohms (mΩ)
- 1015 abohms (abΩ)
- 1.1127 × 10−6 statohms (statΩ)
Understanding Electrical Resistance Units
Electrical resistance is a measure of the opposition to the flow of electric current through a conductor. It is defined by Ohm’s law as the ratio of voltage to current (R = V/I). Resistance depends on the material’s resistivity, the length of the conductor, and its cross-sectional area (R = ρL/A).
Resistance converts electrical energy into heat, which is the basis of resistive heating in toasters, electric heaters, and incandescent light bulbs. In electronic circuits, resistors are used to control current flow, divide voltages, bias active components, and set time constants.
Major Resistance Unit Families
- SI units: The ohm (Ω) is the SI unit of resistance, with standard metric prefixes: nanoohm (nΩ = 10−9 Ω), microohm (μΩ = 10−6 Ω), milliohm (mΩ = 10−3 Ω), kiloohm (kΩ = 103 Ω), megaohm (MΩ = 106 Ω), and gigaohm (GΩ = 109 Ω).
- CGS-EMU unit: The abohm (abΩ) is the resistance unit in the electromagnetic CGS system. 1 abΩ = 10−9 Ω = 1 nΩ.
- CGS-ESU unit: The statohm (statΩ) is the resistance unit in the electrostatic CGS system. 1 statΩ ≈ 8.988 × 1011 Ω, an extremely large value reflecting the different scaling of ESU electrical quantities.
Resistance in Everyday Life
- Wiring: Household copper wiring has very low resistance (milliohms per metre) to minimise voltage drops and heating.
- Electronics: Resistors in circuits range from fractions of an ohm (current sense) to megaohms (high-impedance inputs).
- Insulation: Good electrical insulation has resistance in the megaohm to gigaohm range, preventing current leakage.
- Human body: Dry skin has a resistance of 10,000–100,000 Ω, but wet skin can be as low as 1,000 Ω, which is why water and electricity are dangerous together.
Converting Between Resistance Units
All resistance units measure the same physical quantity, so converting between them requires multiplying by the appropriate conversion factor. For SI prefixed units, each step is a factor of 1,000. The CGS units involve the speed of light constant for the statohm, while the abohm is simply 10−9 ohms.
Tips for Resistance Conversions
- For SI prefix conversions (nΩ, μΩ, mΩ, Ω, kΩ, MΩ, GΩ), each step is a factor of 1,000. So 1 kΩ = 1,000 Ω = 1,000,000 mΩ.
- The abohm is exactly equal to the nanoohm: 1 abΩ = 1 nΩ = 10−9 Ω. They’re interchangeable.
- The statohm is an enormous unit: 1 statΩ ≈ 899 GΩ. It is rarely used in modern practice.
- To convert ohms to kiloohms, divide by 1,000. To convert kiloohms to megaohms, divide by 1,000 again.
- Resistor colour codes and standard values (E-series) are always expressed in ohms. A “4.7k” resistor is 4,700 Ω = 4.7 kΩ.
- In schematics, resistance values are often shortened: 4k7 = 4.7 kΩ, 2M2 = 2.2 MΩ, 47R = 47 Ω.
- The relationship between statohm and abohm involves the speed of light squared: 1 statΩ = c² × 1 abΩ (in CGS units), or about 8.988 × 1020 abohms.
- When measuring very low resistances (milliohms and below), always use four-terminal (Kelvin) connections to eliminate lead resistance errors.
Microohms to Megaohms Conversion Table
The following table shows conversions from microohms to megaohms.
| Microohms | Megaohms (MΩ) |
|---|---|
| 1.0000E+11 µΩ | 0.1 |
| 2.0000E+11 µΩ | 0.2 |
| 3.0000E+11 µΩ | 0.3 |
| 4.0000E+11 µΩ | 0.4 |
| 5.0000E+11 µΩ | 0.5 |
| 6.0000E+11 µΩ | 0.6 |
| 7.0000E+11 µΩ | 0.7 |
| 8.0000E+11 µΩ | 0.8 |
| 9.0000E+11 µΩ | 0.9 |
| 1.0000E+12 µΩ | 1 |
| 2.0000E+12 µΩ | 2 |
| 3.0000E+12 µΩ | 3 |
| 4.0000E+12 µΩ | 4 |
| 5.0000E+12 µΩ | 5 |
| 6.0000E+12 µΩ | 6 |
| 7.0000E+12 µΩ | 7 |
| 8.0000E+12 µΩ | 8 |
| 9.0000E+12 µΩ | 9 |
| 1.0000E+13 µΩ | 10 |
| 2.0000E+13 µΩ | 20 |
| 3.0000E+13 µΩ | 30 |
| 4.0000E+13 µΩ | 40 |
| 5.0000E+13 µΩ | 50 |
| 6.0000E+13 µΩ | 60 |
| 7.0000E+13 µΩ | 70 |
| 8.0000E+13 µΩ | 80 |
| 9.0000E+13 µΩ | 90 |
| 1.0000E+14 µΩ | 100 |