No, no it can't. Circumference = 2r*pi Area = pi*r2 For the area to equal the circumference pi*r2 = pi*2r so divide both sides by pi r2 = 2r so divide both sides by r r = 2 Note that circumference is in units and area is in units squared i.e. radius = 2m, area = 12.56637m2 Ciercumference = 12.56637 m
The Circumference of a circle (C) equals the number "pi" times the diameter of the circle (d). "pi" (3.14159...) is a number which you can never find the value of precisely, the numbers after the decimal point go on for ever. Given this information you can calculate what you need to know about your circle.
The value of pi in taxicab geometry technically does not exist as any taxicab shape would consist of right angles. A circle does not contain any right angles, therefore circles do not exist in taxicab geometry (so neither does the value pi).However, if you were to place a square around a circle with diameter 1, where each side is a tangent to the circle and then removed the corners of the square repeatedly without ever removing any or the area of the circle (see Figure 1), the value of 'pi' in that case would be 4 (as pi = diameter/circumference (or in this case perimeter)).Figure 1Here the problem arises, as perimeter and circumference are not exactly the same thing. Circumference only pertains to a circle (and circles do not exist in taxicab geometry) whereas perimeter pertains to any geometric shape (whether in taxicab geometry or Euclidean geometry).
Pi is ROUNDED to 3.14. Pi really goes on for ever and ever.
Balloons are rarely (if ever) spherical, so you need to decide what you mean by its circumference.On possible way is to make a slip-knot noose with a piece of string. Slide the noose over the balloon, keeping the string tight. The noose will be opened to the extent of the balloon's circumference.
Carpenters, architects, engineers or any field which would ever need to build or design a physical object. It is a basic skill that EVERYONE with a technical job should know.
Pi is the circumference of the circle divided by the diameter of the circle. Every circle, that ever was, is, or ever will be.
The circumference of EVERY circle is (pi) times (the diameter).Now you can calculate the circumference of not only that particular circle, butalso the circumference of any other circle that you'll ever meet in the future.
Do you mean the geometrical shape that is the character "8" ? If so then drawn in its simplest form as two tangential circles not necessarily of the same radii, so obviously: - the circumference of each circle will vary with its ownradius, and - the area of each circle will vary as the square of its own radius; and the combined circumference or area will be the sum of the two individual ones respectively. I can't say I've ever had to calculate areas and perimetersof characters but I suppose you might if you are in sign-making or neon-lamp manufacturing!
The Circumference of a circle (C) equals the number "pi" times the diameter of the circle (d). "pi" (3.14159...) is a number which you can never find the value of precisely, the numbers after the decimal point go on for ever. Given this information you can calculate what you need to know about your circle.
One of many is knowing the exact value of pi which is a circle's circumference divided by its diameter.
The circumference of a circle is (pi) x (diameter), and the diameter is (2 x radius). Now you can find not only the circumference of the circle in this question, but of any circle that you ever come across for the rest of your life. You are empowered !
Circumference = Pi * D (the diameter) Therefore D = Circumference / Pi Naturally all circles have a circumference, but if this value is known then we can find the diameter by dividing this value by Pi. (Note: Pi is a special number and we can only ever use an approximation to its value.)
Nobody ever has because the true value of pi has never been worked out and we only use an approximation of pi when calculating the area of a circle.
The constant "pi" 0,314159...... is used in every branch of science, from calculating material quantity for domes in construction to calculating absorption properties of new substances in chemistry. To calculate the circumference of a circle = c = 2(pi)r The area of a circle a = (pi)r² you can also use the formula (pi)d to find the circumference Although pi has solved countless problems, no problem has ever been solved with whatever pi equals EXACTLY. Therefore, when using pi to solve a problem, the majority of mathematicians and scientists round pi down to 3.14
The value of pi in taxicab geometry technically does not exist as any taxicab shape would consist of right angles. A circle does not contain any right angles, therefore circles do not exist in taxicab geometry (so neither does the value pi).However, if you were to place a square around a circle with diameter 1, where each side is a tangent to the circle and then removed the corners of the square repeatedly without ever removing any or the area of the circle (see Figure 1), the value of 'pi' in that case would be 4 (as pi = diameter/circumference (or in this case perimeter)).Figure 1Here the problem arises, as perimeter and circumference are not exactly the same thing. Circumference only pertains to a circle (and circles do not exist in taxicab geometry) whereas perimeter pertains to any geometric shape (whether in taxicab geometry or Euclidean geometry).
It wasn't because even today no one has ever discovered the exact value of pi and all we know is that its value is that of a circle's circumference divided by its diameter which is an irrational number.
1 Arc of a circle is part of its circumference 2 Both circles are concentric if they have the same centre 3 Circumference of a circle is 2*pi*radius or pi*dianeter 4 Diameter cuts through a circle's centre and is its longest chord 5 Exact value of pi is not known 6 Four right angles can be found in a circle 7 Gross surface area of a circle is pi*radius2 8 Half a circle is a semi-circle 9 Just an estimate is usually used for the value of pi 10 Knowledge of a circle's properties and features were known by the ancients 11 Inner circumference is less than its outer circumference 12 Like dimensional circles are congruent 13 Motors cars and machinery depend on a circle to move and operate 14 No computer has ever worked out a circle's circumference/diameter 15 One rotation of a circle goes through 360 degrees 16 Perpendicular lines are formed when its diameters meet at right angles 17 Quadrilaterals and their 4 sides have cyclic properties within a circle 18 Radius is 1/2 of a circle's diameter 19 Sectors and segments are found within a circle 20 Tangent is an outside straight line that touches a circle at 1 point 21 Unlimited lines of symmetry 22 Vertex of a circle doesn't exist 23 Wheels are a circle's best friend because they have so much in common 24 X as a letter fits perfectly into a circle creating 4 sectors 25 Yo-yo is a circular device that rolls up and down on a string 26 Zero coordinates of (0, 0) can be the centre of a circle on the Cartesian plane