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HORIZONTAL ASYMPTOTE of a RATIONAL FUNCTION (Explained FAST and CLEAR!)
0:52
YouTubeBill Kinney
HORIZONTAL ASYMPTOTE of a RATIONAL FUNCTION (Explained FAST and CLEAR!)
Learn how to find the horizontal asymptote of a rational function quickly using degree comparison of the numerator (top) and denominator (bottom). In this example, we analyze f(x) = (2x + 1)/(x - 1), and reason why the horizontal asymptote is y = 2, using the fact that when degrees match, the asymptote is the ratio of leading coefficients ...
1.4K views2 weeks ago
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Limits at Infinity & Horizontal Asymptotes
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YouTubeFeb 21, 2018
Horizontal Asymptotes and Slant Asymptotes of Rational Functions
Horizontal Asymptotes and Slant Asymptotes of Rational Functions
YouTubeJan 24, 2018
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TI-84 Use Table Feature Find Horizontal Asymptote
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YouTubeChess GrandMonster
ภาพตัดกรวย (Conic Sections) ม.4 \t1.\tความหมายของภาพตัดกรวย ภาพตัดกรวย คือ รูปเรขาคณิตที่ได้จากการตัดกรวยด้วยระนาบ ภาพตัดกรวยมี 4 ชนิด ได้แก่ \t1.\tวงกลม \t2.\tพาราโบลา \t3.\tวงรี \t4.\tไฮเพอร์โบลา ⸻ \t2.\tวงกลม (Circle) นิยาม วงกลม คือ เซตของจุดทุกจุดที่อยู่ห่างจากจุดคงที่จุดหนึ่งเป็นระยะเท่ากัน จุดคงที่เรียกว่า จุดศูนย์กลาง สมการวงกลม รูปทั่วไป x^2 y^2 Dx Ey F = 0 รูปมาตรฐาน (x - h)^2 (y - k)^2 = r^2 ความหมายของตัวแปร (h , k) คือ จุดศูนย์กลาง r คือ รัศมี หมายเหตุ ถ้าโจทย์ให้สมการรูปทั่วไป ต้อง
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