The diameter is a straight line from one side of the circle to the other which passes through the centre of the circle. The radius is a straight line from the centre to the boundary of the circle. To label them, you could either write the words alongside the lines or, if the circle is too small, draw arrows from the two lines to outside the circle and write the words at the end of the arrow.
The answer will depend on the configuration of the circles: they could overlap only pairwise - a bit like the Olympic rings, or they could have regions where several circles overlap. One configuration could be as follows. In order to visualize the circles, draw them yourself, following these instructions carefully:- Draw your first circle, maybe about 8cm in diameter. Write '5' in the center. Draw another circle to the left, with its center about 0.5 cms inside the circumference of the 1st circle, ensuring that the '5' is within this second circle. Write a small '1' just right of center of this second circle, and '9' in the open space of this second circle, i.e. to the far left. Draw a lower circle in the same way, with its center about 0.5 cm up from the circumference of the 1st circle, ensuring that the '5' is within this third circle. Write a small '4' just above center of this third circle, and '6' in the open space of this third circle, i.e. at the bottom. Draw a circle to the right in the same way, with its center about 0.5 cm in from the circumference of the 1st circle, ensuring that the '5' is also within this fourth circle. Write a small '3' just left of center of this fourth circle, and '7' in the open space of this fourth circle, to the far right. Finally, draw an upper circle, with its center about 0.5 cm down from the circumference of the 1st circle, ensuring that the central '5' is also within this fifth circle. Write a small '2' just below center of this fifth circle, and write '8' in the above open space of this circle. -------------------- You will have five circles and will have used each number 1 to 9 only once, each within its own space. Your central circle will have 5,1,4,3,2 (total 15) within its boundaries. The left circle will have 9,1,5 (total 15) within its boundaries. The bottom circle will have 5,4,6 (total 15) within its boundaries. The right circle will have 5,3,7 (total 15) within its boundaries. The top circle will have 8,2,5 (total 15) within its boundaries. And all the requirements of this puzzle are fulfilled. -------------------------------------------
echo -n "Enter the radius of a circle : "read r# use formula to get itarea=$(echo "scale=2;3.14 * ($r * $r)" | bc)# use formula to get itd=$(echo "scale=2;2 * $r"|bc)circumference=$(echo "scale=2;3.14 * $d"| bc)echo "Area of circle is $area"echo "Circumference of circle is $circumference"# ### softspy88@gmail.com
There is no 180' circle that would be half a circle. A complete circle is 360 degrees A circle is 360º no matter what its size is.
360 degrees are in a circle no matter how big or small the circle is A circle has 360 degrees.
circle
write a program draw circle and ellipse by using oval methods in java
"a compass "But how do I write this mathematicaly?e.g.a parabula is f(x)=x2what is the way to write a circle function??
9
Write the factors of the first number in the left circle. Write the factors of the second number in the right circle. Write the numbers that are the same in each individual circle in the space where they intersect.
No, it's by Inner Circle.
(x - A)2 + (y - B)2 = C2 (A,B) is the center of the circle. 'C' is the circle's radius.
The diameter is a straight line from one side of the circle to the other which passes through the centre of the circle. The radius is a straight line from the centre to the boundary of the circle. To label them, you could either write the words alongside the lines or, if the circle is too small, draw arrows from the two lines to outside the circle and write the words at the end of the arrow.
Degrees You write it as a little circle like this: 180o
kindly provided
This starts with the collocation circle to go through the three points on the curve. First write the equation of a circle. Then write three equations that force the collocation circle to go through the three points on the curve. Last, solve the equations for a, b, and r.
A Mayan Man, would write the name of the one he loves in a "Circle," not a Heart. The circle, is the "Circle of Life and goes on forever." HEARTS break. Chilam Balam