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Coriolis Effect Calculator Graph

Coriolis Parameter Formula:

\[ f = 2 \omega \sin \phi \]

rad/s
degrees

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1. What is the Coriolis Parameter?

The Coriolis parameter (f) represents the effect of Earth's rotation on fluid motion. It's crucial in meteorology and oceanography for understanding large-scale atmospheric and oceanic circulation patterns.

2. How Does the Calculator Work?

The calculator uses the Coriolis parameter equation:

\[ f = 2 \omega \sin \phi \]

Where:

Explanation: The parameter is maximum at the poles (f = ±2ω) and zero at the equator. It determines the strength of the Coriolis effect at a given latitude.

3. Importance of Coriolis Effect

Details: The Coriolis effect explains the rotation of weather systems (cyclones/anticyclones), ocean currents, and the deflection of moving objects on Earth's surface.

4. Using the Calculator

Tips: Enter Earth's angular velocity (default is 7.29×10⁻⁵ rad/s) and latitude in degrees (-90 to 90). Positive values for northern hemisphere, negative for southern.

5. Frequently Asked Questions (FAQ)

Q1: Why is the Coriolis effect important?
A: It's fundamental for understanding large-scale atmospheric and oceanic circulation patterns that drive weather and climate.

Q2: Does the Coriolis effect affect small systems?
A: No, its influence is negligible for small-scale phenomena like bathtub drains or short-range projectiles.

Q3: How does the Coriolis parameter vary with latitude?
A: It's zero at the equator and increases towards the poles, changing sign between hemispheres.

Q4: What's the typical value of f at mid-latitudes?
A: About 10⁻⁴ 1/s at 45° latitude, which is often approximated as constant in models.

Q5: Are there applications beyond Earth?
A: Yes, the concept applies to any rotating system, including other planets and stars.

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