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1 dzień temu · The area of a circle calculator helps you compute the surface of a circle given a diameter or radius. Our tool works both ways — no matter if you're looking for an area-to-radius calculator or a radius to the area one, you've found the right place .
- Semicircle Area Calculator
With this semicircle area calculator, you can quickly find...
- Central Angle Calculator
In this model, the Sun is at the center of the circle, and...
- Segment Area Calculator
Let's find out how to use this segment area calculator. In...
- Circumference to Diameter Calculator
Diameter and circumference are lengths related to each other...
- Circle Formula Calculator
Suppose you have a circle of radius 3 cm. If you want to...
- Arc Length Calculator
Calculate the area of a sector: A = r² × θ / 2 = 15² × π/4 /...
- Surface Area Calculator
Our surface area calculator can find the surface area of...
- Sphere Volume Calculator
Determine the radius of the base of the cap. That is also...
- Semicircle Area Calculator
The formula for the area of a circle is: A = πr 2, where r is the radius of the circle. To find the area of a circle, follow these simple steps: find the radius of the circle (the distance from one side to the center of the circle).
Imagine two circles with different radii, but the same center; can you calculate the area of the region in between? Scout around these pdf worksheets, pore over the examples, and solve similar problems on area of an annulus!
We explain how to find the area of a circle and provide a quick calculator to work it out for you, step-by-step. There is also a separate calculator which will find the radius and diameter of a circle, if you already know the area.
Find Radius from Area. Find Area from Circumference or vice versa. Examples, solutions, videos, and worksheets to help grade 7 and grade 8 students learn how to find the area of a circle given its radius or diameter.
Calculate the area of the circle. To find the area of a circle we use the formula: Area = π r 2. We can find the radius of the circle by halving the diameter: 9 ⁄ 2 = 4.5. We now need to substitute 4.5 in for r: Area = π (4.5) 2. We can now type this into a calculator which gives us the answer of: 81 ⁄ 4 π. In terms of pi the answer is ...
find area and circumference, given radius.