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<span class='text_page_counter'>(1)</span>I/ MA TRẬN ĐỀ KIỂM TRA. Tên Chủ đề (nội dung, chương…) 1/ Các loại góc của đường tròn. Nhận biết Vẽ hình. Số câu Số điểm Tỉ lệ %. 0,5 5. 2/ Tứ giác nội tiếp. Số câu Số điểm Tỉ lệ % 3/ Độ dài đường. Vẽ hình. tròn , cung tròn , diện tích hình tròn, hình quạt Số câu Số điểm Tỉ lệ % Tổng số câu Tổng số điểm Tỉ lệ %. Thông hiểu. Vận dụng cấp độ thấp. Vận dụng cấp độ cao. Nắm được tính Biết vận dụng chất hệ quả để tính chất hệ quả tính số đo góc để chứng minh đẳng thức tích. Vận dụng chứng minh 3 điểm thẳng hàng. 1 1 1 1 10 10 Nắm được dấu Biết vận dụng hiệu nhận biết tính chất của tứ tứ giác nội tiếp giác nội tiếp để chứng minh bài toán . 1 1 1,5 1,5 15 15 Biết được công thức tính độ dài đường tròn, diện tích hình tròn. 1 10. 3 4 40. 3 3,5 35%. 2 3,0 30%. Biết cách tính độ dài cung tròn, diện tích hình quạt tròn. 1 1,5 15. 0,5 5. 1 1 10. Cộng. 2 1,5 15 4 4 40. 3 3,5 35 % 1 1 10.

<span class='text_page_counter'>(2)</span> ĐÁP ÁN BIỂU ĐIỂM KIỂM TRA CHƯƠNG III HÌNH HỌC LỚP 9. Đáp án Bài 1 ( 4,5đ). Điểm 0,5 đ. M C. A. B. O. a) Độ dài đường tròn: C = 2  R 2. .3 6 (cm) 2 2 Diện tích hình tròn: S =  R  .3 9 (cm2) b) Độ dài cung BC nhỏ:. lAB  . c) Diện tích hình quạt: =. 0,75đ 0,75đ 0,75đ. .R.n .3.60   180 180 (cm). SqAOC . .R 2 .n .32.120  3 360 360 (cm2). 0,75đ. d) Xét  BMC và  BMA   có: BAM CBM (Góc n.tiếp và góc tạo bởi tia tiếp tuyến và dây…) 0,5đ  : góc chung M MB MC   MB2 MA.MC =>  BMC và  AMB(g.g) => MA MB. Bài 2 (5,5 đ). 0,5đ. K A. 0,5đ. M E N. B. C. D. . 0. a) Ta có: BDE 90 ( Góc nội tiếp chắn nửa đường tròn) => ED  BC b/ Tứ giác ACBM có:  BAC 900 (  ABC vuông tại A)  BMC 900. ( góc nội tiếp chắn nữa đường tròn đường kính EB). 0,5đ 0,5đ 0,5đ.

<span class='text_page_counter'>(3)</span> Suy ra tứ giác ACBM nội tiếp đường tròn đường kính BC c/ Tứ giác BNME nội tiếp trong đường tròn đường kính BE nên:   ABN AME ( cùng bù với góc NME)   AME ABC. Mà. ( góc nội tiếp cùng chắn cung AC ).   Nên ABN ABC  BA là tia phân giác của góc CBN.. d/  KBC có hai đường cao BA và CM cắt nhau tại E  E là trực tâm tam giác KBC  KE  BC (1) 0   EDB 90 ( góc nội tiếp chắn nửa đường tròn)  ED  BC (2) (1) và (2)  ba điểm K, E, D thẳng hàng và KD  BC. 0,5đ 0,5đ 0,5đ 0,5đ 0,5đ. 0,5đ. 0,5đ.

<span class='text_page_counter'>(4)</span> Hä vµ tªn:…………………………………… Líp: 9 §iÓm. KiÓm tra 45’ M«n: Hình 9. Ngµy KT: 29/03/2014. Lêi phª cña thÇy gi¸o. Đề bài Bài 1. (4,5 điểm) Cho (O) đường kính AB = 6cm. Trên nửa đường tròn lấy điểm C sao cho  BOC 600 .. a) Tính độ dài đường tròn và diện tích hình tròn b) Tính độ dài cung nhỏ BC c) Tính diện tích hình quạt tròn AOC d) Qua B vẽ tiếp tuyến với đường tròn cắt AC tại M. Chứng minh BM2 = MA.MC Bài 2. (5,5 điểm) Cho tam giác ABC vuông tại A. Lấy điểm E nằm trên cạnh AB và vẽ đường tròn đường kính EB cắt BC tại D. Đường thẳng CE cắt đường tròn tại M, AM cắt đường tròn tại N. a) Chứng minh ED  BC b) Chứng minh rằng: ACBM là tứ giác nội tiếp. c) Chứng minh rằng BA là tia phân giác góc CBN. d) Gọi K là giao điểm của AC và BM. Chứng minh: KD  BC ...................................................................................................................................................................................................................................................................................................................................................................................................... ...................................................................................................................................................................................................................................................................................................................................................................................................... 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