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  2. File:Cartesian-coordinate-system-with-circle.svg - Wikipedia

    en.wikipedia.org/wiki/File:Cartesian-coordinate...

    Bahasa Indonesia: Gambar 2 - Sistem koordinat Kartesius disertai lingkaran merah yang berjari-jari 2 yang berpusat pada titik asal (0,0). Persamaan lingkaran merah ...

  3. Jakarta Inner Ring Road - Wikipedia

    en.wikipedia.org/wiki/Jakarta_Inner_Ring_Road

    Jakarta Inner Ring Road (Indonesian: Jalan Tol Lingkar Dalam Jakarta), also known as the Jakarta Inner-City Toll Road (Indonesian: Jalan Tol Dalam Kota Jakarta) is a toll road circling the city of Jakarta, Indonesia.

  4. Litrak - Wikipedia

    en.wikipedia.org/wiki/Litrak

    Lingkaran Trans Kota Holdings Berhad (MYX: 6645) is the highway concessionaries or Build-Operate-Transfer (BOT) operator company in Malaysia. Litrak is publicly listed on Bursa Malaysia and is significantly owned by Gamuda Group .

  5. Gorga (art) - Wikipedia

    en.wikipedia.org/wiki/Gorga_(art)

    The arabesque-like red, white, and black gorga pattern decorates the facade of this Batak Toba house.. Gorga is a form of artistic decoration found in the culture of Batak Toba in North Sumatra, Indonesia.

  6. Central Spine Road - Wikipedia

    en.wikipedia.org/wiki/Central_Spine_Road

    Lingkaran Tengah Utama Expressway, previously known as Central Spine Road (CSR) or Kuala Krai–Kuala Pilah Highway, Federal Route 34, is a new toll-free expressway under construction in the center of Peninsular Malaysia.

  7. The Exchange 106 - Wikipedia

    en.wikipedia.org/wiki/The_Exchange_106

    The Exchange 106 (Malay: Menara Exchange 106), formerly known as the TRX Signature Tower, is a 445.5-meter-tall (1,462-foot) supertall skyscraper in Kuala Lumpur, Malaysia.. It is the fourth-tallest building in Malaysia and the fifth-tallest building in Southeast As

  8. Batik kawung - Wikipedia

    en.wikipedia.org/wiki/Batik_kawung

    Kawung batik (Indonesian: Batik Kawung) is an Indonesian batik motif [1] whose shape is in the form of a circle similar to a kawung fruit (a type of coconut or sometimes also considered as sugar palm or palm fruit) which is neatly arranged geometrically.

  9. Van Schooten's theorem - Wikipedia

    en.wikipedia.org/wiki/Van_Schooten's_theorem

    Van Schooten's theorem, named after the Dutch mathematician Frans van Schooten, describes a property of equilateral triangles.It states: For an equilateral triangle with a point on its circumcircle the length of longest of the three line segments ,, connecting with the vertices of the triangle equals the sum of the lengths of the other two.