Giải bài tập 3 trang 43 SGK Toán 12 tập 1 - Cánh diều

Đường cong nào sau đây là đò thị của hàm số (y = frac{{1 - x}}{{x + 1}}) ?

✤Tổng hợp đề thi học kì 2 lớp 12 tất cả các môn - Cánh diều

Toán - Văn - Anh - Hoá - Sinh - Sử - Địa

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Đề bài

Đường cong nào sau đây là đò thị của hàm số \(y = \frac{{1 - x}}{{x + 1}}\) ?

Phương pháp giải - Xem chi tiết

Tìm tập xác định Xác định tiệm cận đứng tiệm cận ngang của hàm số

Lời giải chi tiết

TCĐ x = -1 TCN y = -1 => Chọn B

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3.8 trên 5 phiếu

🍌 Giải bài tập 4 trang 43 SGK Toán 12 tập 1 - Cánh diều Đường cong ở hình 30 là đồ thị của hàm số:
ꩲ Giải bài tập 5 trang 43 SGK Toán 12 tập 1 - Cánh diều khảo sát về sự biến thiên và vẽ đồ thị của các hàm số sau: (a,;y = 2{x^3} - 3x + 1 b,;y = - {x^3} + 3x - 1) c, ( y = {left( {x - 2} right)^3} + 4) d,(y = - {x^3} + 3{x^2} - 1) e, (y = frac{1}{3}{x^3} + {x^2} + 2x + 1) g,( y = - {x^3} - 3x)
💃 Giải bài tập 6 trang 43 SGK Toán 12 tập 1 - Cánh diều Khảo sát sự biến thiên của các hàm số sau: a, \(y = \frac{{x - 1}}{{x + 1}}\) b,\(y = \frac{{ - 2x}}{{x + 1}}\) c,\(y=\frac{{{x^2} - 3x + 6}}{{x - 1}}\) d,\(y = \frac{{ - {x^2} + 2x - 4}}{{x - 2}}\) e,\(y = \frac{{2{x^2} + 3x - 5}}{{x + 2}}\) g,\(y = \frac{{{x^2} - 2x - 3}}{{ - x + 2}}\)
😼 Giải bài tập 7 trang 44 SGK Toán 12 tập 1 - Cánh diều Một tàu đổ bộ tiếp cận Mặt Trăng theo cách tiếp cận thẳng đứng và đốt cháy các tên lửa hãm ở độ cao 250km so với bề mặt của Mặt Trăng. Trong khoảng 50 giây đầu tiên kể từ khi đốt cháy các tên lửa hãm độ cao hát của con tàu so với bề mặt của mặt trăng được tính gần đúng bởi hàm. (hleft( t right) = - 0,01{t^3} + 1,1{t^2} - 30t + 250) Trong đó t là thời gian tính bằng giây và h là độ cao tính bằng kilômét a) Vẽ đồ thị của hàm số (y = hleft( t right)) với (0{rm{ }} le t le {rm{ }
💦 Giải bài tập 8 trang 44 SGK Toán 12 tập 1 - Cánh diều Xét phản ứng hoá học tạo ra chất C từ hai chất A và B: \(A{\rm{ }} + {\rm{ }}B{\rm{ }} \to {\rm{ }}C\) Giả sử nồng độ của hai chất A và B bằng nhau [A] = [B] = a (mol/l). Khi đó, nồng độ của chất C theo thời gian t (t > 0) được cho bởi công thức: \(\left[ C \right]\; = \;\frac{{{a^2}Kt}}{{aKt + 1}}\) (mol/l), trong đó K là hằng số dương. a) Tìm tốc độ phản ứng ở thời điểm t > 0. b) Chứng minh nếu \(x\; = \;\left[ C \right]\) thì c) Nêu hiện tượng xảy ra với nồng độ các chất khi \(t\; \to \

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