Find the Area of a Quadrilateral
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- Brahmagupta's formula (category Theorems about quadrilaterals and circles)after the 7th century Indian mathematician, is used to find the area of any cyclic quadrilateral (one that can be inscribed in a circle) given the lengths...
In the 7th century CE, Brahmagupta developed a formula, now known as Brahmagupta's formula, for the area of a cyclic quadrilateral (a quadrilateral inscribed...
The Quadrilateral Security Dialogue (QSD), commonly known as the Quad, is a strategic security dialogue between Australia, India, Japan and the United...
Varignon's theorem (category Theorems about quadrilaterals)The midpoints of the sides of an arbitrary quadrilateral form a parallelogram. If the quadrilateral is convex or concave (not complex), then the area...- the sides of the former quadrilateral. This construction arises naturally in an attempt to find a replacement for the circumcenter of a quadrilateral...
- geometry, the area enclosed by a circle of radius r is πr2. Here the Greek letter π represents the constant ratio of the circumference of any circle...
In Quadrilateral Cowboy, the player takes the role of a computer hacker in the 1980s, armed with a "top-of-the-line hacking deck outfitted with a 56.6k...- AoPSWiki. Archived from the original on 20 June 2013. Retrieved 26 July 2012. Mitchell, Douglas W., "The area of a quadrilateral," Mathematical Gazette...
geometry, the problem of dividing a circle into areas by means of an inscribed polygon with n sides in such a way as to maximise the number of areas created...
Circle (redirect from Equation of a circle)include the Nebra sky disc and jade discs called Bi. The Egyptian Rhind papyrus, dated to 1700 BCE, gives a method to find the area of a circle. The result...- Wucao Suanjing (category History of mathematics stubs)approximate formula to find the area of a quadrilateral. This formula, known as "Surveyor's Rule" appears in the ancient mathematical literature of Mesopotamia,...
- Perimeter (redirect from Perimeter of the polygon)restricting the type of figures to be used. In particular, to find the quadrilateral, or the triangle, or another particular figure, with the largest area amongst...
- Brahmagupta (section Early concept of gravity)figure's area, 12.21. The approximate area is the product of the halves of the sums of the sides and opposite sides of a triangle and a quadrilateral. The accurate...
Lexell's theorem (section Cyclic quadrilateral)equal to the area of Saccheri quadrilateral ◻ABB′A′,{\displaystyle \square ABB'A',} as each consists of one red triangle, one blue triangle, and the green...
Rhomboid (category Types of quadrilaterals)Of quadrilateral figures, a square is that which is both equilateral and right-angled; an oblong that which is right-angled but not equilateral; a rhombus...
quadrilateral and constructing the circle of equal area. Symmetrically, there is no method for starting with an arbitrary circle and constructing a regular...
Bilinear interpolation (section On the unit square)sampled on a 2D rectilinear grid, though it can be generalized to functions defined on the vertices of (a mesh of) arbitrary convex quadrilaterals. Bilinear...
Gall–Peters projection (redirect from Gall Cylindrical Equal-Area Projection)The Gall–Peters projection is a rectangular, equal-area map projection. Like all equal-area projections, it distorts most shapes. It is a cylindrical...
Tuscany (redirect from Geography of Tuscany)TUSK-ə-nee, Italian: Toscana, Italian: [toˈskaːna]) is a region in central Italy with an area of about 23,000 square kilometres (8,900 square miles) and a...
United States (redirect from The US of A)turned to the Indo-Pacific when the United States joined the Quadrilateral Security Dialogue with Australia, India, and Japan. The United States has a "Special...
- a quadrilateral: construct a triangle whose base shall be in the same straight line as AB, vertex at a given point P in CD, and area equal to that of
- school. He commenced by finding the area of a lune contained between a semicircle and a quadrilateral arc standing on the same chord... as follows. Let
- Take any quadrilateral ABCD. Write AB=a, BC=b, CD=c, DA=a; σ = 1⁄2(a+b+c+d); area of ABCD = S. Note that a+b+c-d = 2(σ-d) and similarly for the other sides