area of a circle वाक्य
उदाहरण वाक्य
मोबाइल
- Say you want to find out the area of a circle.
- The ancient Egyptians knew that they could approximate the area of a circle as follows:
- "Senator, what's the area of a circle ?"
- For example, an integral that specifies half the area of a circle of radius one is given by:
- One million circular mils is the area of a circle with 1000 mil ( 1 inch ) diameter.
- They were able to estimate the area of a circle by subtracting one-ninth from its diameter and squaring the result:
- This is the area of a circle with radius \ scriptstyle \ sqrt { s }, divided by \ scriptstyle \ pi.
- In simple terms, the assertion is that the area of a circle is the same as that of a square with the same perimeter.
- The relationship between the circumference, radius and area of a circle is a matter of pi, which is 3 1 / 7, or 3.14, or 3.1416.
- Thus, the expression ?r 2 could be used to calculate the area of a circle, using the built-in ? constant, implicit multiplication and exponentiation indicated by a superscript.
- Exact mathematical quantities like the in the formula for the area of a circle with radius, has no effect on the number of significant figures in the final calculated area.
- The relationship between the circumference, radius and area of a circle is a matter of pi, which is 3 1 / 7, or 3 . 14, or 3 . 1416.
- New Yorkers may be forgiven if they're perplexed to see that the mathematical symbol used for calculating the area of a circle has been stamped on sidewalks all over the city.
- The scattering cross-section is equal to the square of the scattering length multiplied by 4 & pi;, i . e . the area of a circle with radius twice the scattering length.
- So far I know how to do problems involving the changing area of a circle, Pythagorean distance problems involving right triangles and the classic problem involving the changing water level in a conical tank.
- Another is " the ratio of the area of a circle to the area of a square with sides the same length as the circle's radius . " There are other definitions as well.
- He knew that Archimedes'formula for the area of a circle, which calls for multiplying the diameter by one fourth of the circumference, is not considered a solution to the ancient problem of squaring the circle.
- The 15th century saw the work of Nicholas of Cusa, further developed in the 17th century by Johannes Kepler, in particular calculation of area of a circle by representing the latter as an infinite-sided polygon.
- Problem 30 of the Ahmes papyrus uses these methods to calculate the area of a circle, according to a rule that the area is equal to the square of 8 / 9 of the circle's diameter.
- In Egypt, the Rhind Papyrus, dated around 1650 BC but copied from a document dated to 1850 BC, has a formula for the area of a circle that treats as ( ) 2 H " 3.1605.
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