Limit table form easily

Aug 6th, 2022
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How to limit table form

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- This video were going to try to get a sense of what the limit as x approaches three of x to the third minus three x squared over five x minus 15 is. Now when I say get a sense, were gonna do that by seeing what values for this expression we get as x gets closer and closer to three. Now one thing that you might wanna try out is, well what happens to this expression when x is equal to three? Well then its going to be three to the third power minus three times three squared, over five times three minus 15. So at x equals three, this expressions gonna be, lets see in the numerator you have 27 minus 27, zero. Over 15 minus 15, over zero. So this expression is actually not defined at x equals three. We get this indeterminate form, we get zero over zero. But lets see, even though the function, or even though the expression is not defined, lets see if we can get a sense of what the limit might be. And to do that, Im gonna set up a table. So let me set up a table here. And actually I

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The formal statement says that the limit L is the number such that if you take numbers arbitrarily close to a (or, values of x within delta of a ) that the result of f applied to those numbers must be arbitrarily close to L (or, within epsilon of L ).
The limit is the value the function approaches as gets closer to (if it exists). The left-hand limit is the value the function approaches as gets closer to for values (if it exists). The right-hand limit is the value the function approaches as gets closer to for values (if it exists).
Specifically, we write: limxc-f(x) = L to denote the limit of f(x) as x approaches c from the left is L limxc+f(x) = L to denote the limit of f(x) as x approaches c from the left is L
0:57 5:47 And we need to put values. Just to the right of x equals 0. So well start with point 1. And wellMoreAnd we need to put values. Just to the right of x equals 0. So well start with point 1. And well get closer and closer to the value x equals 0. So well also put point 0 1 and point 0 0 1.
1:44 5:15 Determining which limit statements are true - YouTube YouTube Start of suggested clip End of suggested clip Lets try it out so if like say x is one half this is our f of x if x is lets say one-fourth. ThisMoreLets try it out so if like say x is one half this is our f of x if x is lets say one-fourth. This is our f of x. If x is just barely larger than zero this is our f of x.
0:50 1:43 We know what the value of six is the six is in the table. Seven point two however remember what theMoreWe know what the value of six is the six is in the table. Seven point two however remember what the limit is not saying what the value is the limit is saying what is the function approaching.
The derivative of function f at x=c is the limit of the slope of the secant line from x=c to x=c+h as h approaches 0. Symbolically, this is the limit of [f(c)-f(c+h)]/h as h0.

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