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EtMgBr; etherMe Me22. HzOMe Me MeHO Me MeMeHO Me Me MeMeHOMeMe...

Question

EtMgBr; etherMe Me22. HzOMe Me MeHO Me MeMeHO Me Me MeMeHOMeMe

EtMgBr; ether Me Me 2 2. HzO Me Me Me HO Me Me Me HO Me Me Me Me HO Me Me



Answers

$u(t-1)-u(t-4)$

So in this problem were asked to find them Applause trains for this function. What we want to do first is we want to equate that to f T minus a multiplied by you t minus A and doing that, we can compare this with this. We can see that a in this case is equal to two. Now what we want to do is take T Square, Call that GFT and equate that to half of T minus a. So when we do that, we get g t equals F T minus A. But we do want to get to capital after Bess. So we have to add a on both sides. So we have g t plus A is equal to f t. Now we know we could get to the applause transform so g a T plus a turns out to be. It's a g of t plus A is equal to t plus A is equal to two in this case, too. And that's squared. So we wanted to take a look. Loss transform. We should foil this out. So when we do that, we get t squared plus 40 plus four. Now it's in a easier for him to take a pill plus transform up so we could set that in our brackets. So we have t squared plus 40 plus four, and that's multiplied by you to the T minus two. And when we take a look, loss transform, first thing I like to do is evaluate this first and that takes a form of E to the minus A s a being too. So we have e to the minus two s. Now we're going to multiply that by the applause, transform each of these terms. So when we do t squared, we end up with applause. Transform off that equally two over s to the 3/3 we're going to add our constant will stay on top in the numerator and the LaPlace transform of tea is over s square. So 14 with the Austrians were that is for over s square. And for this last term here, just a constant that turns out to be four over s. So there we have our laplace transform. And to simplify it, what will get e to the two s That's all multiplied by two plus four s times one plus s and all of that is over s race to the third. So there we have There's our answer

Hello there. Okay so here we have this venture this in in C. Three and we need to find the country, get the real part imaginary part and the norm of these. Very so the country, it is really easy. We only need to change the sign of those that are that have the I the imaginary part. That's the the only thing that we need to do when we talk about the country gate. We need to change the sign of the imaginary court. So we did the following factor too. Plus I Lux minus here buying this four. I I'm here -1 1 -9 So as you can see we only change the sign of the imaginary. Then we need to get the real part Basically is all the numbers that are not together with the iPod. So 201 imaginary port instead is those that have the I. So minus one 41 and finally the normal to the norm in the complex space is fine as the other problem of you with you in the complex the square root of the product of the vector with itself. But this is the square root of you don't product you congregate, and this result into the square root of four plus one plus four. I was 16 here and last one plus. Okay, so the result of this is the square root of 23.

As we know that as we know that. And Me Too. Mm Me too. As I see here too, on high delicious. And Me Too. As I see here, two on I do like Sheesh will produce, will produce, will produce this which I am writing here who Emmy hold to as I or and so according to the options here, option C each correct answer for this problem. Obstinacy, each correct answer for this problem. I hope you understand this solution.

So this grammatical problem is about word choice, and in this case, we can't. So we're gonna cross out. First of all, answer choice, Jay, because they're the specific pronoun it's does not apply to. It doesn't make sense in this context. We're not referring to an object referring to the author narrators referring to herself. So a per the rules of grammar we have to use again. If she's referring to herself, then she has to use the, uh, the phrase that she is using a to moment. We have to keep the answer. We gotta keep the word the same.


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