5. Tracing Exercise: What are the values of p, q, r, s, t, and f after executing the following statements? (do not use MATLAB for this). Must show the calculation procedures. t = 1:1:12; f = @(q) rem(q, 3) = == t = length(t(f(t))); 0; p= polyval ([2 4 5], 3) q = polyval ([4 0 0 2], 2) r = polyval (poly (roots ([1 2 3 4])), 1) s = length (polyfit ([1 2 3], [4 2 7], 2)) t = interp1 ([1 2 4], [10 20 80], 3, 'nearest') f = interp1 ([1 2 4], [10 20 80], 3, 'linear')
5. Tracing Exercise: What are the values of p, q, r, s, t, and f after executing the following statements? (do not use MATLAB for this). Must show the calculation procedures. t = 1:1:12; f = @(q) rem(q, 3) = == t = length(t(f(t))); 0; p= polyval ([2 4 5], 3) q = polyval ([4 0 0 2], 2) r = polyval (poly (roots ([1 2 3 4])), 1) s = length (polyfit ([1 2 3], [4 2 7], 2)) t = interp1 ([1 2 4], [10 20 80], 3, 'nearest') f = interp1 ([1 2 4], [10 20 80], 3, 'linear')
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Question
![5. Tracing Exercise: What are the values of p, q, r, s, t, and f after executing
the following statements? (do not use MATLAB for this). Must show the
calculation procedures.
1:1:12;
f = @(q) rem(q, 3) == 0;
t = length(t(f(t)));
p = polyval ([2 4 5], 3)
q = polyval ([4 0 0 2], 2)
r = polyval (poly (roots ([1 2 3 4])), 1)
s = length (polyfit ([1 2 3], [4 2 7], 2))
t = interp1 ([1 2 4], [10 20 80], 3, 'nearest')
f = interp1 ([1 2 4], [10 20 80], 3, 'linear')
t
=](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2323f944-68c6-4ffb-b4bd-7709a3866c17%2F51e9c97e-15bd-4bf8-85b2-085803dc4fae%2F7yrafj_processed.png&w=3840&q=75)
Transcribed Image Text:5. Tracing Exercise: What are the values of p, q, r, s, t, and f after executing
the following statements? (do not use MATLAB for this). Must show the
calculation procedures.
1:1:12;
f = @(q) rem(q, 3) == 0;
t = length(t(f(t)));
p = polyval ([2 4 5], 3)
q = polyval ([4 0 0 2], 2)
r = polyval (poly (roots ([1 2 3 4])), 1)
s = length (polyfit ([1 2 3], [4 2 7], 2))
t = interp1 ([1 2 4], [10 20 80], 3, 'nearest')
f = interp1 ([1 2 4], [10 20 80], 3, 'linear')
t
=
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