Give an equilateral triangle with each side 9cm. Find the area of this triangle.
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- Trans: Tìm diện tích tam giác đều nội tiếp đường tròn bán kính 6cm.
Giả sử ta có \(ΔABC \) nội tiếp \(O;6cm)\) và \(AB=AC=BC=x(cm)\)
Xét \(ΔABC\) đều có: \(O\) là trọng tâm tam giác
\(\Rightarrow \dfrac{AO}{AH}=\dfrac{2}{3}\) (H là hình chiếu của A trên BC)
Mà \(AO=R=6cm \Rightarrow AH=9(cm)\)
Áp dụng định lý Pytago vào \(ΔACH\) có:
\(AC^2 =AH^2+CH^2 \\ \Leftrightarrow x^2 = 9^2 + (\dfrac{x}{2})^2 \\ \Leftrightarrow x=6\sqrt{3}\)
\(\Rightarrow S_{ΔABC}=\dfrac{1}{2} AH.BC=\dfrac{1}{2} . 9.6\sqrt3 = 27\sqrt3 (cm^2)\)
Vậy \(S=27\sqrt{3}cm^2\)
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30 tháng 8 2020 lúc 15:29
The area of triangle ABC is 300 . In triangle ABC, Q is the midpoint of BC, P is a point on AC between C and A such that CP = 3PA . R is a point on side AB such that the area of \(\Delta\)PQR is twice the area of \(\Delta\)RBQ . Find the area of \(\Delta\)PQR
Dịch thôi chứ ko bt làm:Diện tích tam giác ABC là 300. Trong tam giác ABC, Q là trung điểm BC, P là một điểm trên AC nằm giữa C và A sao cho CP = 3PA. R là một điểm trên cạnh AB sao cho diện tích của \(\Delta\)PQR gấp đôi diện tích của \(\Delta\)RBQ. Tìm diện tích của\(\Delta\) PQR