Coulombs (c) | Microcoulombs (μC) |
---|---|
0 | 0 |
1 | 1000000 |
2 | 2000000 |
3 | 3000000 |
4 | 4000000 |
5 | 5000000 |
6 | 6000000 |
7 | 7000000 |
8 | 8000000 |
9 | 9000000 |
10 | 10000000 |
20 | 20000000 |
30 | 30000000 |
40 | 40000000 |
50 | 50000000 |
60 | 60000000 |
70 | 70000000 |
80 | 80000000 |
90 | 90000000 |
100 | 100000000 |
1000 | 1000000000 |
Sure, let's dive into the conversion and some real-world examples.
A Coulomb (C) is a large unit of electrical charge, while a microcoulomb (µC) is a much smaller unit. 1 Coulomb is equivalent to 1,000,000 microcoulombs. This relationship can be expressed as:
To convert Coulombs to microcoulombs, you simply multiply by 1,000,000. For example:
Static Electricity on a Balloon: When you rub a balloon against your hair, it typically picks up a few microcoulombs (µC) of charge. For instance, approximately 10 µC might be transferred.
Capacitors in Small Electronics: A typical capacitor in a small electronic device like a smartphone might store charges on the order of microcoulombs (µC).
Batteries: The charge capacity of a battery is often expressed in ampere-hours (Ah), which can be converted to Coulombs. For example, a 3000 mAh (3 Ah) battery:
This is 10,800 Coulombs!
Lightning: A lightning bolt can transfer a huge amount of charge, typically in the range of 5 to 25 Coulombs of charge per strike.
Defibrillator Shock: A medical defibrillator might deliver a shock of about 200 to 400 joules to the patient, which translates into a charge depending on the voltage. If 3000V is applied:
This would mean approximately 200 milliCoulombs (200 mC).
By understanding these quantities and conversions, you can get a sense of how vast the range of electric charges can be—from the tiny amounts stored in capacitors to the massive charges transferred by natural phenomena like lightning.
See below section for step by step unit conversion with formulas and explanations. Please refer to the table below for a list of all the Microcoulombs to other unit conversions.
Coulomb's Law, also known as Coulomb's constant, is a fundamental concept in physics that describes the force between two charged particles. It was formulated by French physicist Charles-Augustin de Coulomb in 1785.
What does it do?
In essence, Coulomb's Law relates the electric force between two charges to their magnitudes and the distance between them. The law states:
"Every point charge experiences a force due to every other point charge."
More formally, if you have two charged particles with opposite signs (positive and negative), the force between them is attractive, while with same signs, it's repulsive.
The Math
Here's the math behind Coulomb's Law:
F = k * (q1 × q2) / r^2
Where:
Real-world Applications
Coulomb's Law has numerous practical applications:
Key Takeaway
Coulomb's Law describes the fundamental force between charged particles, which is crucial for understanding various electrical phenomena. It has far-reaching implications in physics and engineering!
Microcoulomb (μC) is a unit of electric charge, which represents one-millionth (10^-6) of the base unit of coulomb in the International System of Units (SI). It is used to quantify smaller amounts of electrical charges. The coulomb itself measures electric charge, and microcoulombs are a more precise or detailed measure when dealing with smaller quantities of electricity.
Convert 1 c to other units | Result |
---|---|
Coulombs to Millicoulombs (c to mC) | 1000 |
Coulombs to Microcoulombs (c to μC) | 1000000 |
Coulombs to Nanocoulombs (c to nC) | 1000000000 |
Coulombs to Picocoulombs (c to pC) | 1000000000000 |