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What are the inner and outer rims of a circle called?
They are its circumferences
How many circumferences has a circle?
Only one.
If the diameter of a circle is 30Cm What is the circumferences?
d = 9.55 cm
Calculate the circumference of a circle with each diameter?
Multiply each of the diameters by pi (pi = 3.14159265 or 3.14 for rough approximation) to find the circumferences of the circles.
What is the word for two circles having identical circumferences A circle is both concentric and?
Concentric and coincident, perhaps.
What are circumferences?
The perimeter of a circle
What are the inner and outer rims of a circle called?
They are its circumferences
How many circumferences has a circle?
Only one.
If the diameter of a circle is 30Cm What is the circumferences?
d = 9.55 cm
Calculate the circumference of a circle with each diameter?
Multiply each of the diameters by pi (pi = 3.14159265 or 3.14 for rough approximation) to find the circumferences of the circles.
If a circle has the diameter of 14 inches then what is its circumferences?
14 pi inches = a whisker under 44 inches
What is the word for two circles having identical circumferences A circle is both concentric and?
Concentric and coincident, perhaps.
How do you write a program to input radius of a circle and calculate the area or circumferences of the cirlce?
In which computer language?
Why was the formula for finding the circumference of a circle invented?
Because it was found that there was a direct relationship between the radii (or diameters) of circles and their circumferences.
How do you find the circumferences of 10ft?
First you times 3.14 by the diameter and there you go
What is the ratio of the circumferences for two circles with areas 6π m2 and 150π m2?
To find the ratio of the circumferences of two circles with areas 6π m² and 150π m², we first calculate their radii. The radius ( r ) of a circle can be found using the formula for area ( A = \pi r^2 ). For the first circle, ( A = 6\pi ) gives ( r_1 = \sqrt{6} ), and for the second circle, ( A = 150\pi ) gives ( r_2 = \sqrt{150} ). The circumferences are ( C_1 = 2\pi r_1 = 2\pi \sqrt{6} ) and ( C_2 = 2\pi r_2 = 2\pi \sqrt{150} ). Thus, the ratio of the circumferences is ( \frac{C_1}{C_2} = \frac{\sqrt{6}}{\sqrt{150}} = \frac{\sqrt{6}}{5\sqrt{6}} = \frac{1}{5} ).
What are two ways a circle and a cylinder the same?
The bases of a cylinder are circles and both have circumferences Area of the base of cylinder and a circle is pi*radius2 Circumference of a cylinder and a circle is 2*pi*radius or diameter*pi
