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Need Help? 1 I| 1 1 Hi1 1 1 1 1 Unerut Huunont Ddo ncDniUUI Dauci 1 1 :...

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Need Help? 1 I| 1 1 Hi1 1 1 1 1 Unerut Huunont Ddo ncDniUUI Dauci 1 1 :

Need Help? 1 I| 1 1 Hi 1 1 1 1 1 Unerut Huunont Ddo nc DniUUI Dauci 1 1 :



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$\left[ \begin{array}{lll}{1} & {1} & {1} \\ {1} & {2} & {3} \\ {0} & {1} & {1}\end{array}\right]$

Came this question. I'm multiplying negative one times itself over and over and over. Seven times now, one times one times, one times, one times, one times one times one is just going to be one. Now, these two negatives multiply together, make a positive one. These two also make a positive one. These two also make a positive one. But because of this odd man out here, our answer is going to be negative. If we were to just have even numbers of negative one, we would have had a positive answer. But because of this odd right, we had on number of negative ones that we were multiplying together. My aunts, my final answer will be make divorce.

Okay for this one. We have a is equal to 12 negative. One 011 and zero. Negative 11 So the characteristic equation for this problem is given by negative Lambda Cubed plus three Lambda squared minus four. Lambda plus two is equal to zero. And when we solve this equation, it's a cubic equation. So you will get the three argon values as 11 plus I and one minus. I noticed that these talking visor complex congregants. So now if we have the Lambda equals one, then upon solving the system, eh? Minus I times u equals zero. We will get that use equal t times 100 and for Lambda equals one. Plus I, using a similar process, we end up getting that you sequel to a T times I'm minus two negative I and one no, for Lambda Contra Kit equals one minus I, which is given here. Then that implies that you is equal to it. Turns out that the Egan vectors are also conflicts congregates of each other. So you was simply gonna be equal to a T times negative. I'm minus two guy and one

Okay, so I'm gonna be multiplying negative one times itself six times so negative one times negative. One time saying good one time single, one times negative, one times negative. One who feel like a broken record. So I'm going to pair each of these up and multiplying. What's nice is all All three of these pears are the exact same thing. So negative one times negative one is a positive one. Same with this. Same with this. Now, when I multiplied those together well, one times one is one times one again is one and they're all positive. So my answer stays positive if you also look, I'm multiplied. Well, 1/1 times. One times one. Right. It just stays one. But notice I had 123456 Because I had an even number of negative ones. The negatives cancel each other out. Right. This two pairs cancelled each other out. Thes two pairs. Cancel each other out. These two pairs cancel each other out. So if you have an even number of negative numbers, if they turn positive because each have a pair of another negative to cancel out

This problem will be to determine explanation regions each of power a. T we're a excuse me tricks Cubans here. So there's so much of this problem is done in two main steps. The first step is to find a generalized idea in Victor's Off the matrix A to determine the fundamental matrix X t And then we will use this formula here to compute explanation. So let's start. So we need to find first the eye gym bodies I can values are given by find First off A, which is the determine off the matrix a minus R types that entity which to return of rejects one are one, 21 sergeant one term in office matrix is keeping bythe are three plus three It's for these factors Hi Directive Our plus one times our minds choose So then we need to make this equal to serial five sports That first solution given by this bracket people zero so are equal to its form. Second solutions conveyed this bracket bracket, but zero so are you. So we also need to take into account the multiplicity off each item about this bracket. Here are my our boss one has exported while they're here, they're placing the Fuze I am. Value is just one on Pierce ones in these factories. On the other hand, the idea of value are equal to chew. Appears twice so therefore, commit complicity off these. I hear you. So we need to take this into a calm to find the general ice age in gloves off the rejects. So let's find the IJ in Victor's after Richard's A. So the first line for I think most pace off inmate traits A plus, I So you see, for our equal that this matrix is the major scale to one 2 to 1. Cyril. Okay. Okay, so this is quite willing to dominatrix one Cyril cereal 12 Sure. So there's no space of this matrix is generated by the victory you have won. That is 34 So this is our first general. It's a joke. So remember that they want to place a t of thes ie in by you. So the molars pays needs to be one in this case, but these does what? Okay. On the other hand, look at the next item value are equal to you and a So this is the matrix. You got four children. Syria. Individual. So the competition of the noticed face off these past that nature most peace you can do you If you want to compete yourself, he's hopeless. Okay, so remember the multiplicity of this I Wow. So this knowledge space is not a generalized I thank you off our eye about because you mentioned a mention of the No space is not the same husband off 10 minutes. Finding more space off the matrix. A minus. True. I escort this squired power here is the same as the multiplicity. Both our idea. Thes magics, squirt. He's the maid. Breaks given, then by great tricks. Three big tree tree four for four. It is a cooling to the matrix one production and this nose based bus half two generators. So the 1st 1 he's Cyril sickle one three. So they tell you why from the agent are these? I don't think those are two children. Allies ij inspectors to that charming and matrix ext. Okay, so the matrix X t is the hatred skin, then treacle x one T x to t x three. Okay, so this these columns each of these columns come from eats generalize idea. So let's find first, then x one of t that comes from the agent already before. And this eye you, Dexter. Negative tree for thes kahlo is giving thing but into the power teat Times tree for so things to make tea here comes from this Let's find the next trip so x too cheap com agente are equal to do you, Doctor, You're Jewish one Ciro. So remember, this is the inspector come from the normal space with the matrix A minus two. Okay, so he's not a regular i ice agent Victor that comes from these non space in this case. Then this'll calm will be the matrix, given by each to tee times plus team times a true t they think a wings to I. So we need to find them. The implication of this matrix thing tax you choose. These terms depended. So this will be easy to t means defector. Why, Cyril one Which the Victor Jew Cyril Ciro T h t The identification of this matrix times He's the victim's shoe. So we get us a result. Yeah, e t he to achieve waas t t. All right, so let's do then X three seem lurched off. One. This will be eating the power to t the victory three plus tee times to t A minus. True, I That's your trees, old sergeant. Allies No. One case. This would be to tea things once. One times it's your wife. Why? And again, this is each report to G. T. G. So we can write down our from the mental tricks. Asked the magics x t quite cheap tricks. G g Cheers for tea achieved. Plus, she keeps calling to cheer t each team to poet e T minus the h g way Need to compute the inverse off this matrix Emma Lloyd a t e contest. So wait, this magics reaches found t e quanto 00 we get in matrix one for you in the Matrix for the Regis four. It's in birth matrix off fighters. That, then, is to multiply his big things here on the embers. When we do these with the kitchen's right there, whole missus, your final answer will be three h t that suits you team first roll. It's plus for T six. You get for tea for five here lines for tea plus 13 Tiu here. Keep me too. 60 Jury team T team. I will be true. T I must take Tiu the fire.


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