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In Preview Activity 2 from Section 6.1 , we introduced the birthday func- tion. Is the birthday f...
Hi, we recently had an assignment and I ended up skipping this question because I didn't understand the question nor...
Hi, we recently had an assignment and I ended up skipping this
question because I didn't understand the question nor how to even
start it. Obviously for Matlab! Coding is not my strong point so
this was a stitch up. The data we were meant to use is below!
For (a)
function [n,alpha]=bisect(a,b,eps)
alpha=(a+b)/2
n=1;
fval=f(alpha);
while (b-alpha> eps) & (fval ~= 0)
fa=f(a);
if fa*fval< 0
b=alpha;
else
a=alpha;
end
alpha=(a+b)/2
n=n+1;
fval=f(alpha);
end
end
Sample f.m
function y=f(w)...
last digit is 5 bisect f.m newton.m func.m 2(a) Let d be the last digit of your student ID number. But if d0, t...
last digit is 5
bisect
f.m
newton.m
func.m
2(a) Let d be the last digit of your student ID number. But if d0, take d6. Then in Example 1.1 of Chapter 4, suppose we want v(12)d, that is, g(e24-I) With g-9.8, use the bisection method as implemented in the Matlab function bisect in bisect.m with error tolerance eps 108 to find an approximation to . Please hand in an explanation of how your a and b were found as well...
Activity: A Journey Through Calculus from A to Z sin(x-1) :- 1) x< h(x) kr2 -...
Activity: A Journey Through Calculus from A to Z sin(x-1) :- 1) x< h(x) kr2 - 8x + 6. 13x53 Ver-6 – x2 +5, x>3 Consider f'(x), the derivative of the continuous functionſ defined on the closed interval -6,7] except at x 5. A portion of f' is given in the graph above and consists of a semicircle and two line segments. The function (x) is a piecewise defined function given above where k is a constant The function g(x)...
1 L, as a dynamical system (Notes from Assignment #2) We take our definition of dynamical system ...
1 L, as a dynamical system (Notes from Assignment #2) We take our definition of dynamical system to be an "object" along with a specific set of modifications that can be performed (dynamically) upon this object. In this case, the object is a bi-infinite straight road with a lamp post at every street corner and a marked lamp (the position of the lamplighter). There are two possible types of modifications: the lamplighter can walk any distance in either direction from...
Hi, we recently had an assignment and I ended up skipping this
question because I didn't understand the question nor how to even
start it. Obviously for Matlab! Coding is not my strong point so
this was a stitch up. The data we were meant to use is below!
For (a)
function [n,alpha]=bisect(a,b,eps)
alpha=(a+b)/2
n=1;
fval=f(alpha);
while (b-alpha> eps) & (fval ~= 0)
fa=f(a);
if fa*fval< 0
b=alpha;
else
a=alpha;
end
alpha=(a+b)/2
n=n+1;
fval=f(alpha);
end
end
Sample f.m
function y=f(w)...
last digit is 5
bisect
f.m
newton.m
func.m
2(a) Let d be the last digit of your student ID number. But if d0, take d6. Then in Example 1.1 of Chapter 4, suppose we want v(12)d, that is, g(e24-I) With g-9.8, use the bisection method as implemented in the Matlab function bisect in bisect.m with error tolerance eps 108 to find an approximation to . Please hand in an explanation of how your a and b were found as well...
Activity: A Journey Through Calculus from A to Z sin(x-1) :- 1) x< h(x) kr2 - 8x + 6. 13x53 Ver-6 – x2 +5, x>3 Consider f'(x), the derivative of the continuous functionſ defined on the closed interval -6,7] except at x 5. A portion of f' is given in the graph above and consists of a semicircle and two line segments. The function (x) is a piecewise defined function given above where k is a constant The function g(x)...
1 L, as a dynamical system (Notes from Assignment #2) We take our definition of dynamical system to be an "object" along with a specific set of modifications that can be performed (dynamically) upon this object. In this case, the object is a bi-infinite straight road with a lamp post at every street corner and a marked lamp (the position of the lamplighter). There are two possible types of modifications: the lamplighter can walk any distance in either direction from...
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