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Question

Teut eh eaAFLC' Lnaait ntntnaneml Ntc mecnle Ccn (Il I I navt thnn 4u Yu 4al (ot cutauner ntacrt vroup mud un IltduIcuin cltu_Yuu findthut 4 EuE kst ~Irkr o J[ horclethney Fnrinteccs{84 Alzuo} Tubeumehe Ue reRTI Ilx #ency claem" Ae-ume that Ilic 03un Talee ui Haleit ! 4nillyduedHneecdntWuctn FuLhAs Aa aaLWailc Ihc ikrton mutle Jixd nlease st Mu-mningtol Ix rejecled Icpgtn ald Ihc ctilical talueCakublcuDie0se compute [Re stondordieovolveWurchlt 1([Ku-|Inlerpntulion W corplcte scnience

Teut eh eaAFLC' Lnaait ntntnaneml Ntc mecnle Ccn (Il I I navt thnn 4u Yu 4al (ot cutauner ntacrt vroup mud un IltduIcuin cltu_Yuu findthut 4 EuE kst ~Irkr o J[ horclethney Fnrinteccs{84 Alzuo} Tubeumehe Ue reRTI Ilx #ency claem" Ae-ume that Ilic 03un Talee ui Haleit ! 4nillydued Hneecdnt Wuctn FuLhAs Aa aa L Wailc Ihc ikrton mutle Jixd nlease st Mu-mn ingtol Ix rejecled Icpgtn ald Ihc ctilical talue Cakublcu Die0se compute [Re stondordieovolve Wurchlt 1([Ku-| Inlerpntulion W corplcte scnience ? pulut



Answers

$\mathbf{X}(t)=\left[ \begin{array}{ccc}{e^{t}} & {e^{-t}} & {e^{2 t}} \\ {e^{t}} & {-e^{-t}} & {2 e^{2 t}} \\ {e^{t}} & {e^{-t}} & {4 e^{2 t}}\end{array}\right]$

I have even so in this question they asked the second in addition energy of the carbon nitrogen option. And flooring atoms are such as is carbon far far greater than nitrogen far far greater than flooring for greater than carbon bees. Flooring greater than option greater than nitrogen greater than carbon C. Is carbon greater than night auction greater than nitrogen greater than deep. Please oxygen greater than floating greater than nitrogen greater than got a button so yeah. Option dis correct. Yeah. Option beads curry nine days, 9 days the second ionization energy of carbon nitrogen option flooring are yeah, The 2nd Innovation and Adultery of carbon nitrogen option and flooring are in the older Yes, yeah auction greater than flooring which is greater than nitro ocean. This is greater than carbon. Yeah. Yeah. Yeah. Yeah. Yeah. Mhm. Half fill two P three sub shell of a plus is highly stable, highly stable then stable compared to compared two to be force sub selloff. Yes. Yeah. Of a plus sold. I used to of folks who is young will be larger than f minus. Yeah. No Jeff then eight minus. Thanks lot.

In this problem I can write the reaction and CST CH two managed to in perchance of action or two 0-5° integrate will give this compound CS three CH 20 H. And this component to denso. PBL three will give CST CH two beyond and this compound in pageants of GCN we'll give CST CH two M. C. And this component presence of AL I am at full well finally give CST CH two NHCS three. This is compounded by this is component so according to the option, option C it correct here, option siege, correct answer.

This question gives us the function G of U V W is equal to in the numerator, U E V W plus E. To the U W plus W E T V. All over the denominator, U squared plus B squared plus w square. Given this function to compute a G +0123 and B g f 3 to 1. This question is testing our fundamental understanding of how to use multi various functions doing so as a cornerstone of multiplayer calculus. And so essential to proceeding forward in the subject. We're just gonna plug in the given values of U. V and W for envy into the expression and simplify so for a one of the two times three plus to you, the one times three plus three E. The one times two is our numerator over one squared plus two squared plus three squared, gives us three squared plus two eq plus each of the 6/14. For part B. We then have you equals three, V equals two, W equals one. And we see that since the denominator is the exact same, our expression actually ends up simplifying out the same expression as in part A. That is these are the same.

In this problem we are going to use the properties of mattresses and they're in verses in order to simplify a given mattress expression. Now the given matrix expression is E C inverse whole inverse times E C inverse times E C inverse whole inverse times E. The envious Now in the question it is said that a B C and D. Are all in vertebral mattresses. Now let us begin to simplify this expression. Now, first of all, what we have is easy inverse inverse times, easy inverse. That means that the matrix easy inverse has its inverse multiplied with this original matrix. Now, since the product of any metrics with its inverse is equals identity matrix. Hence a C inverse inverse times a C. In verse will be the identity matrix. I. With this we multiply the remaining two terms A C inverse inverse times a. D. In verse. Since any matrix multiplied with the identity matrix, is that mattress itself? This will be equals to A C. Involves inverse times A. D. In Vegas. Now using the property of matrix inverse, which says that a B hole in verses equals to be inverse. The inverse E C inverse hole in verse will be equals to see inverse inverse times a inverse. And with this we multiply a. D. Universe which are the last two terms of that expression. Now see inverse inverse will be equals to see because the inverse of any inverse is the original matrix itself. Next we have inverse. E be endless. Now, since matrix multiplication is associating, we can group together the terms however we want without changing the order. So let us group together to terms a university. And then we use the property that the product of any matrix inverse is equal to the identity matrix. So inverse A. Will be equal to I. And we are left with C I. D. In most now since the product of any matrix of the identity matrix is the matrix itself and ci is equals to see. And with that we have at the end the in laws, so that means that our metrics expression is simplified to CB in Vals.


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