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DELTOID - TRY TO FIND THE TREASURE!!!

Answer six challenging questions about the properties of deltoids to win a prize. Each question has a point value, and the remaining group will have a chance to select their prize. Can you solve the mysteries of deltoids and claim the treasure?

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DELTOID - TRY TO FIND THE TREASURE!!!

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  1. Ulaş Tüzer- Nurefşan Özcan-Emir Sakarya-Beyza Göksel

  2. DELTOID

  3. TRY TO FIND THE TREASURE !!! 6 4 5 3 1 2

  4. How it Works ? Eachquestion has pointvalue at theendtheremaininggroupwillhavechancetoselecttheir prize Q1:50 Q2:50 Q3:75 Q4:75 Q5:100 Q6:100

  5. RULES Whenthe time finished,wewillgettheanswersfromeachgroups.Theonesgivewronganswerwon’t be abletocontinuethegame and theywill be eliminated. Soifyouwanttowinyoushouldgivetherightanswerstoall 6 questions…

  6. Question 1: Go back to the map. If so, how long is |DC|?

  7. Question 2: Go back to the map. ABCD is a deltoid. |BC|=|CD|, |AB|=|AD|=6√2 M(BCD)=90 and M(ABC)=105 According to this what’s the A(ABCD)?

  8. Question 3: Go back to the map. The given ABC triangle on the left has |AD| = |DE|, |AB|=|BE|, |AB|/5 = |AD|/3=|DC|/8 And |EC|= 25br. If so, find the length of |ED|.

  9. Question 4: ABCE is a deltoid |AB|=|BC| m(ACE)=m(DCE) |AC|=3cm |CD|=12 So what’s the perimeter of ABC ? Go back to the map.

  10. Question 5: A studentwanttocreate a deltoidfromthesquarewith 36 cm² area.Thestudentobtaineddeltoidfromfoldedsquarepaper, whichcorrespondstothemidpoints of theedges.Accordinglywhat is thearea of formed ​​deltoid? Go back to the map.

  11. Question 6: ABCD is a deltoid |AD|=|AB|=4br |DC|=13br A(ABCD)=48br² Find the length of |AC|. Go back to the map.

  12. CONGRATS !!!! YOU GOT THE PRIZE…

  13. THANKS FOR PAYING ATTENTION

  14. RESOURCES • https://www.testdefteri.com/sunu/slayt/1786/COZUMLU-DELTOIDIN-ALANI-SORUSU • http://www.uyanangenclik.com/index.php?topic=43178.0 • http://www.matematikkolay.net/cozumlu-testler/deltoid • http://www.ossmat.com/index.php/sinavcozumleri/konulara-gore-cikmis-sorular/geometri-konulari/350-eskenar-dortgen-deltoid-sorulari.html

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