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Question 241.5 ptsWhich one of the following is valid, true for any instantiation?(vxl-y)Gxy (JxlJy)Gyx(Jx) (Jy) Gxy Fxy(Vx)( Vy)(Fxy Fyx)(vxl(vv) [(Gxy Hxv) - Fyx]...

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Question 241.5 ptsWhich one of the following is valid, true for any instantiation?(vxl-y)Gxy (JxlJy)Gyx(Jx) (Jy) Gxy Fxy(Vx)( Vy)(Fxy Fyx)(vxl(vv) [(Gxy Hxv) - Fyx]

Question 24 1.5 pts Which one of the following is valid, true for any instantiation? (vxl-y)Gxy (JxlJy)Gyx (Jx) (Jy) Gxy Fxy (Vx)( Vy)(Fxy Fyx) (vxl(vv) [(Gxy Hxv) - Fyx]



Answers

Find the values of the variables for which each statement is true, if possible. See Examples $I$ and 2 . $$ \left[\begin{array}{cc} w & x \\ 8 & -12 \end{array}\right]=\left[\begin{array}{cc} 9 & 17 \\ y & z \end{array}\right] $$

On this problem pOW X eight and they give 12 as our matrix here on the left, and then this is equal 29 17. Why? And z on the right, we want to find the value of w x, Y, Z. In order to find the value of these, we're just going to set corresponding components equal to one another. So that means we need to set the top left equal to the top left, top right at the top right, and then so on working our way down on the top left, on each, we have a W And a nine. So that tells us WS nine on the top right of each. We have X and 17. And so it tells us axes 17, Bottom left, we have Y and eight and bottom right. We have the and negative 12. So just by setting the corresponding components equal to one another, we found the value of all four variables, just like we want.

Postural. It three actually tells us that we need three points that are non Colin e er to determine a plane.

To determine the values to make the following variables You that's got to major Caesar equal. If there, um elements position my position are equal to each other, that means we have why, why I value most equal to eight. To have wise, you could eight and then our X value needs to be equal to seven. The V A value needs to be good nine. And our A Z value makes you equal to negative full, but

So for this problem we are figuring out. Okay, so you have a Polynomial X. Cubed Plus X. to the 8th. And what would the 25th Derivative B. Um So what is why 25th derivative of that? And is it equal to zero basically? So let's think um why is it going to equal if I look at my largest flowers? It's gonna be X. to the 24th plus a bunch of stuff. So the first derivative will be 24 X. to the 23rd plus a bunch of stuff. Why double prime? The second derivative would be 23 times 24 times X. To the 22nd plus a bunch of stuff. So as I calculate each subsequent derivative, the power. The largest power in fact goes down. So the first derivative Mhm. Was extra 23rd. The second derivative was extra 22nd. The third derivative would be extra 21st. So what would the 25th derivative b. Well, the 24th derivative, I don't even have to go to the 25th. The 24th derivative Would be X to the zero which is one. And the 25th derivative would be the derivative of one which is a constant. Oh I'm sorry, it wouldn't be one. It would be some constant would be whatever the leading coefficient is actually should say like whatever the leading coefficient of X to the zero. Whatever that is, would be the 24th derivative. Um Which would be like 24 times 23 times 22 times 21. Um but the 25th derivative is just the derivative of whatever that constant is, which is going to be zero. So this is true That the 25th derivative is zero.


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