answer the questions using language matlab, in the format here:format('long')% (1.)% S is straightforwardS =% Use the given hint to find I.I =% how would you solve for K?K = v = % (2.)% what is the gap between adjacent doubles in interval containing 4.259? Write your answer in terms of I.gap =% two adjacent doubles to 4.259 are straightforward.x_adj =% (3.) Think what variable(s) (S,I,K) must change to obtain the new triple of values (S,I,K) v_adj =% it is recommended that you compare the difference in each variable (S,I,K) found in (1.) and (3.)% before you proceed to the next question. % (4.)% Finding (S,I,K) should be straightforward. v1 = % (5.)% Think how would (S,I,K) be affected in this case. v1_adj = % (6.)% what is the gap between adjacent doubles in interval containing values just less than 1? what about just greater than 1? x1_adj =% You may use the result from (5.) to find the lower adjacent double. Recall: The only numbers (other than zero) that Matlab can store exactly (i.e., doubles) are of the formK252x = S. 1+where2²-1023S is either +1 or -1I is an integer between 1 and 2046.K is an integer between 0 and 252 - 1.Answer the following questions1. Find the unique triple of values of input variables (S, I, K) which outputs x = 4.259, and store it in a variable named v as a row vector in the same order. Hint: "what value of Idoes 4.259 belong to the interval of the form: [21-1023, 27-1022) ?"2. Find two adjacent doubles to 4.259. (i.e., the lower and upper adjacent doubles to 4.259.) Store the values in a variable x_adj as a column vector in an ascending order.3. Find the unique triple of values of input variables (S, I, K) which outputs the lower adjacent double to 4.259, and store it in a variable named v_adj as a row vector in thesame order.4. Find the unique triple of values of input variables (S, I, K) which outputs x = 1, and store it in a variable named v1 as a row vector in the same order.5. Find the unique triple of values of input variables (S, I, K) which outputs the lower adjacent double to 1, and store it in a variable named v1_adj as a row vector in the sameorder.6. Find two adjacent doubles to 1. Store the values in a variable x1_adj as a column vector in an ascending order. 1 format ('long')2% (1.)3% S is straightforward4 S =5% Use the given hint to find I.6 I =7% how would you solve for K?8 K =910 V =11121314 % (2.)15 % what is the gap between adjacent doubles in interval containing 4.259? Write your answer in terms of I.16 gap=17% two adjacent doubles to 4.259 are straightforward.18 x_adj =19% (3.) Think what variable(s) (S,I,K) must change to obtain the new triple of values (S,I,K)2021 v_adj =22% it is recommended that you compare the difference in each variable (S,I,K) found in (1.) and (3.)23% before you proceed to the next question.242526272829 % (4.)30 % Finding (S,I,K) should be straightforward.3132 v1 =3334 % (5.)35% Think how would (S,I,K) be affected in this case.363738 v1_adj =3940% (6.)11 O whatisthe gan between adiacent doubles in interval containing values just less than 12 what about just greater

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Operations Research : Applications and Algorithms

4th Edition

ISBN:9780534380588

Author:Wayne L. Winston

Publisher:Wayne L. Winston

Chapter21: Simulation

Section: Chapter Questions

Problem 1RP

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Question

answer the questions using language matlab, in the format here:

format('long')

% (1.)

% S is straightforward

S =

% Use the given hint to find I.

I =

% how would you solve for K?

K =

v =

% (2.)

% what is the gap between adjacent doubles in interval containing 4.259? Write your answer in terms of I.

gap =

% two adjacent doubles to 4.259 are straightforward.

x_adj =

% (3.) Think what variable(s) (S,I,K) must change to obtain the new triple of values (S,I,K)

v_adj =

% it is recommended that you compare the difference in each variable (S,I,K) found in (1.) and (3.)

% before you proceed to the next question.

% (4.)

% Finding (S,I,K) should be straightforward.

v1 =

% (5.)

% Think how would (S,I,K) be affected in this case.

v1_adj =

% (6.)

% what is the gap between adjacent doubles in interval containing values just less than 1? what about just greater than 1?

x1_adj =

% You may use the result from (5.) to find the lower adjacent double.

Recall: The only numbers (other than zero) that Matlab can store exactly (i.e., doubles) are of the form
K
252
x = S. 1+
where
2²-1023
S is either +1 or -1
I is an integer between 1 and 2046.
K is an integer between 0 and 252 - 1.
Answer the following questions
1. Find the unique triple of values of input variables (S, I, K) which outputs x = 4.259, and store it in a variable named v as a row vector in the same order. Hint: "what value of I
does 4.259 belong to the interval of the form: [21-1023, 27-1022) ?"
2. Find two adjacent doubles to 4.259. (i.e., the lower and upper adjacent doubles to 4.259.) Store the values in a variable x_adj as a column vector in an ascending order.
3. Find the unique triple of values of input variables (S, I, K) which outputs the lower adjacent double to 4.259, and store it in a variable named v_adj as a row vector in the
same order.
4. Find the unique triple of values of input variables (S, I, K) which outputs x = 1, and store it in a variable named v1 as a row vector in the same order.
5. Find the unique triple of values of input variables (S, I, K) which outputs the lower adjacent double to 1, and store it in a variable named v1_adj as a row vector in the same
order.
6. Find two adjacent doubles to 1. Store the values in a variable x1_adj as a column vector in an ascending order.

1 format ('long')
2% (1.)
3% S is straightforward
4 S =
5% Use the given hint to find I.
6 I =
7% how would you solve for K?
8 K =
9
10 V =
11
12
13
14 % (2.)
15 % what is the gap between adjacent doubles in interval containing 4.259? Write your answer in terms of I.
16 gap
=
17% two adjacent doubles to 4.259 are straightforward.
18 x_adj =
19% (3.) Think what variable(s) (S,I,K) must change to obtain the new triple of values (S,I,K)
20
21 v_adj =
22% it is recommended that you compare the difference in each variable (S,I,K) found in (1.) and (3.)
23% before you proceed to the next question.
24
25
26
27
28
29 % (4.)
30 % Finding (S,I,K) should be straightforward.
31
32 v1 =
33
34 % (5.)
35% Think how would (S,I,K) be affected in this case.
36
37
38 v1_adj =
39
40% (6.)
11 O what
is
the gan between adiacent doubles in interval containing values just less than 12 what about just greater

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