1. The activation energy for the gas phase decomposition of dinitrogen pentoxide is 103 kJ.

N₂O_5--------- NO₂ + 1/2 O₂
The rate constant at 314 K is 2.76×10^-4 /s. The rate constant will be 1.49×10^-3 /s at -----------k

2. The activation energy for the gas phase decomposition of dinitrogen pentoxide is 103 kJ.

N₂O_5-----------2 NO₂ + 1/2 O₂
The rate constant at 305 K is 8.40×10^-5 /s. The rate constant will be ------- /s at 345 K.

Let S be the set of vectors in R4
S ={(1,1,-1,2),(1,0,1,3),(1,-3,2,2),(0,-2-1,-2)}
(a) State whether the vectors in the set are linearly independent.
(b) Find the basis for S.
(c) Find the dimension of the column space (rank S).
(d) Find the dimension of the null space (nullity S).
(e) Find the basis for the null space of S?

A first-order reaction has rate constants of 4.6 x 10^-2 s^-1 and 8.1 x 10^-2 s^-1 at 0 degrees celcius and 20 degrees celcius respectively. what is the value of the activation energy?

the answer should be 19 KJ/mol, i'm just very confused on the math has to be done to get this answer. could you please write out a step by step answer?

Sketch a graph of f(x)= -2(x-1)^2(x+1), based on all the data about zeros, long run behavior, etc.

Given​ Barbara's estimated​ Cobb-Douglas utility​ function, ​U(q 1​, q 2​) = q 1^0.2 q 2^0.8​, for​ CDs, q 1​, and​ DVDs, q 2​, derive her Engel curve for movie DVDs. Illustrate in a figure. Let p be the price of ​ DVDs, $1.00 be the price of​ CDs, and Y be income. ​Barbara's Engel curve for movie DVDs is

Y= ? (Please provide answer)

​(Properly format your expression using the tools in the palette. Hover over tools to see keyboard shortcuts.​E.g., a subscript can be created with the​ _ character.)

A. Complete the group frequency table.

Score            The Generals (f)             The Warriors (f)

80-89

90-99

100-109

110-119

B. Next, find the following for each team:

                                 Generals (f)                     Warriors (f)

c. What is the shape of distribution for the Generals? For the Warriors?

d. What is the range of scores that encompasses approx 68% of the scores surrounding the mean for EACH team?

e. Which distribution has a larger spread of scores? Why?

Consider the following linear difference equation
yk −0.55yk−1 +0.12yk−2 +0.08yk−3 =xk−1 +1.5xk−2 ,

defined for integers k ≥ 0.

1. (a) Assuming that the initial conditions y−1 = y−2 = y−3 = 0, what is the z-domain transfer function G(z) of the linear system relating the z-transform Y (z) of the output sequence {yk} to the z-transform X(z) of the input sequence {xk} ? Express your answer as a ratio of polynomials in z.

2. (b) What are the number of poles and the number of (finite) zeros of G(z) ?

3. (c) Given that G(z) has a pole at z = −0.25, find the remaining poles, and the finite zeros of

   G(z). Clearly indicate how you obtained the poles.

4. (d) Is the system G(z) bounded-input, bounded-output stable ? Explain your answer making

   reference to the stability boundary in the z-plane.

5. (e) In your answer booklet, neatly sketch the pole-zero-gain plot of G(z) remembering to

   include the leading co-efficient of the numerator polynomial.

6. (f) What are the transient response modes for G(z) ? Note : You are NOT required to determine residues, just the general form of each transient response mode. The response modes must be real-valued sequences.

List Customer and Product Without Sale

Python Add your own implementation of the function rearrange_list

rearrange_list(linkedlist, number) returns the result of rearranging the nodes in linkedlist so that:

• all the nodes whose values are less than number are at the front
• all the nodes whose values are greater than number are at the rear
• any nodes whose values are equal to number are in the middle

For example, given the linked list represented by

linkedlist = -2 -> -3 -> -1 -> 2 -> 3 -> 0 -> 4 -> 1 -> 5

then

rearrange_list(linkedlist, 2) == -2 -> -3 -> -1 -> 0 -> 1 -> 2 -> 3 -> 4 -> 5

You can see that all the numbers less than 2 now come before it, and all the numbers greater than 2 come after it. You can also see that the numbers maintain their relative position to each other, i.e. -2 and -3 and -1 don't change position relative to each other. This is an important characteristic, known as "stability". It also means that instead of requiring a full sort, you should be able to implement this algorithm in O(N) time.

You are given a simple Node class. Add your own implementation of the function rearrange_list (defined at the top level, not as part of the Node class)