Limits at Infinity Rational, Irrational, and Trig Functions Calculus 1 AB READ DESCRIPTION
49分31秒
説明
EXAMPLES Rational Functions 7:57 14:45 17:25 Irrational Functions 24:25 33:02 39:15 Trig Functions 47:01 47:40
As I lectured I misspoke a few times, at about 2:29 I should have said vertical distance, 8:20 we are looking for the highest degree of the denominator, and at 23:07 x greater than n like it was written.
In the third example at 17:25, you should divide by the largest degree in the denominator, so I should be dividing by x^3 or multiplying by 1/x^3 here. Luckily my final answer is still correct. I would have had 0/1=0. I incorrectly say in this lesson that the square root of x squared is x. The square root of x squared is the absolute value of x.
Check out http://www.ProfRobBob.com/, there you will find my lessons organized by class/subject and then by topics within each class. Find free review test, useful notes and more at http://www.mathplane.com/ If you'd like to make a donation to support my efforts look for the "Tip the Teacher" button on my channel's homepage / profrobbob
As I lectured I misspoke a few times, at about 2:29 I should have said vertical distance, 8:20 we are looking for the highest degree of the denominator, and at 23:07 x greater than n like it was written.
In the third example at 17:25, you should divide by the largest degree in the denominator, so I should be dividing by x^3 or multiplying by 1/x^3 here. Luckily my final answer is still correct. I would have had 0/1=0. I incorrectly say in this lesson that the square root of x squared is x. The square root of x squared is the absolute value of x.
Check out http://www.ProfRobBob.com/, there you will find my lessons organized by class/subject and then by topics within each class. Find free review test, useful notes and more at http://www.mathplane.com/ If you'd like to make a donation to support my efforts look for the "Tip the Teacher" button on my channel's homepage / profrobbob
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# Calculus
# differential calculus
# irrational equation
# trignometric function
# epsilon
# asymptote
# practice question
# Mr. Tarrou