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Fx fy which corresponds to fyT f Lo"1...

Question

Fx fy which corresponds to fyT f Lo"1

fx fy which corresponds to fy T f Lo " 1



Answers

The given function $f$ is one-to-one. $$f^{-1}(0)$$

This problem tells us that f of x equals x cubed and were asked to find f of zero. So all we need to do is substitute zero in for X. So we have zero cute and then simplify and we get zero.

So in this question, we have the difference. Really? Question if it does, X is Hypolito a perfects the one Manus up of X and the initial condition is off. Zero is a one by two. Senator, resume that air pump X. Is he got a Y does exclusive authority. Why already, X? So this implies they do you already? Yes. Is it will go away. The one Manus. Why one dough? If we separate the where rebels, we get one by why? And why? One minute sway is it will go TX so taking interiors and both the sites. So we get this. Well, what does assume that? Yeah, my wife Bliss be by one minutes. Why is he called the one by? Why? In the one minutes way for the simple days and one ministry a plus b y my wife into one minutes. Why is ableto one where buy into one Venezuela. So comparing the complete sense we have a That's the Manus A. Why is equal to one which in place is equal to one the u minus a zygote zeros So therefore be is sick or toe one. So therefore we have the skin. They return us one by way. That's one by one minutes. Way. Okay. Unwto do you buy as they go to integrate Cindy X is gonna love by that's minus run by law said minus it all one minutes. Why is ableto X? Let's see this in place. Love of why On this love of oneness Wife in the explicit See this implies long a menace. Love is longer baby away by one minutes Way was well X plus c. The initial condition is who I am. Zero is a good one too. This implies double one day to buy one by two Physical tau zero plus c. It's implies log one visibility off the sea This is a called a zero is blessed C is equal to zero. So the finally question will be law off. Why buy one minute by visible X It's implies Why? Why oneness? Why is it true that the products now why is the goto with the bar x minus with the barracks and the why surviving toe on plus you to the products visible into the products certain place. Why is he going with the barracks upon one plus with barracks? This is the final form of the solution

Hello, everyone. Today you're going to solve a problem. Number one here f off B because don't get and yeah, because one we have to find f off being my Nesler logistical do do into Do you mind Esler It is, don't they? My master too? Their stand off a question.

For this problem will have to calculate the second derivative of T over T plus one and then evaluate a T. Is equal to one. So the main thing here is we can't break apart the term and so rather going to have the quotient rule or product rule twice and we can do product rule by moving the T plus one To the top, making it a -1. Um Considering that this is a prime quotient rule example. Uh I will be using quotes rule for this. So the closure role by definition is the low function uh status to function on bottom times the derivative of the high function. So I remember this as low D hi minus hi de lo over a low square. So we're going to need our low, we're low is T plus one and there are high as teeth Are derivative of Arlo is one. In our derivative of our high This case is one. So putting all this into our equation, we're going to have T plus one times one minus t. Chinese, one over C Plus one square. And the tea's on top will cancel we'll be off with just one over T plus one square. So that's our first derivative. We need our second derivatives. We're gonna do the same thing. So in this case the top is one. So our high is going to He won the tour of Ohio B0 and then our low term is now T plus one squared. And so our derivative in this case um D low is going to be two T plus one. Mhm. Mhm. So I'm gonna do the same thing plugging in these points. So that's going to be t cost once word. Mhm. Okay. Times the derivative of our high term which is zero minus our high term which is one times the druid of our loads from which is to T plus one. And that's all going to be over low squared which is to T plus one. Sorry that is de lo we want just low it's gonna be T plus one square square which is going to give us Keep us one of the 4th. So now from here we're going to have the T plus one squared times zero is going to go away and we're going to be loved with just a negative to T plus one, but there's also a T. Plus one of the denominators cancel one from both sides, get negative two over T plus one. Cute. Now you hear our goal is to plug in one. Doing so will give us negative to over two pubes or negative to over eight and that is equal to negative 1/4. Now be your answer in this case.


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