Examples of using Three circles in English and their translations into Tagalog
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Ecclesiastic
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Colloquial
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Computer
No three circles have a point in common.
Let O1,O2,O3 be three centers of the three circles.
Perform three circles back and forth. Repeat 10 times.
Find the radius of a circle on the surface of the sphere which touches all three circles.
Three circles of radius are drawn in the first quadrant of the-plane.
Given three distinct unit circles, each of which is tangent to the other two,find the radii of the circles which are tangent to all three circles.
Three circles of radius are drawn on the surface of a sphere of radius.
A line passing through is such that the total area of the parts of the three circles to one side of the line is equal to the total area of the parts of the three circles to the other side of it.
Three circles, and share a common point and meet again pairwise at the points, and.
Every two of them intersectat two distinct points, and all points of intersection they determine are pairwisely distinct(i. e. no three circles have a common point).
Let, and be three circles that does not intersect and non of them is inside another.
Three circles,, of radii respectively, pass through the point and intersect two by two in.
Three circles touch each other externally and all these cirlces also touch a fixed straight line.
Prove that when three circles share the same chord, every line through different from determines the same ratio, where is an arbitrary point different from on the first circle while and are the points where intersects the other two circles(labelled so that is between and).
S 20 Three fixed circles pass through the points and.
Then we add three smaller circles of white sponge rubber- that will be the windowpanes.
This was the origin of the mapping of a domain bounded by three disjoint circles which provides an example of an automorphic function with a Cantor set boundary.
Feuerbach also proved that the nine point circle touches the inscribed and three escribed circles of the triangle.
As an example of the types of results that he obtained was to study the problem of constructing a circle tangent to three given circles: the Apollonius problem.
The vertices of the triangle divide the circle into three arcs of lengths,, and.
In marking their‘passports' to show how they fared with the request,the participants could draw shapes such as a circle for three vegetarian meals, a square for two meals, and a triangle if the participant would only be able to eat one vegetarian meal.