Solve with convolution integral:
Click http://i3.photobucket.com/albums/y62/Phio/eq.jpg" to see the equation.
So far what I've got is http://i3.photobucket.com/albums/y62/Phio/attempt.jpg" . I don't know what else to do from there, or if what I'm doing is right...
Any help appreciated!
Because T = 85 and K = .058. But something that I noticed that I might have wrong is that the time and temperatures are variables, so at a given time the temperature is going to be something, and at another time something else. Thus, I should keep the equations with the variables without...
I'm trying to solve the problems from this project:
http://www.cengage.com/math/book_content/0495108243_zill/projects_archive/de8e/Project7.pdf"
I already did problem # 1, and now I'm trying to solve problem # 2, which will help me to solve problem # 3.
Solve the differential equation...
Homework Statement
Here is a picture of the problem: http://i3.photobucket.com/albums/y62/Phio/34.jpg"
Homework Equations
y - f(c) = f '(c) (x - c)
The Attempt at a Solution
1/(5+x)^1/2 = (5 + x) ^ -1/2 = (1/5)^(1/2) * (1 + x/5)^(-1/2)
I have this. But I don't know if I'm on...
Calculus problem...please help!
Homework Statement
Here is a picture of the problem: http://i3.photobucket.com/albums/y62/Phio/23.jpg"
Homework Equations
A = xy = 780
cost = 8x+2y
The Attempt at a Solution
c = 8x + (1560/x)
c'= 8 - ( 1560/(x^2) )
0 = 8 - ( 1560/(x^2) )...
Hello, can someone help me solve this integral? I think I need to complete the square...I've tried many other things but I don't know what else to use :confused:
and
With the last one I did long division and I ended up with: x + x/ (x - 1)...so I can easily solve the first integral...
In a calculus problem I'm doing I have to transform f(x) = 4x^2 - x^3 and y = 18 - 3x in terms of y.
I did the second one and it's:
x = - (y - 18) / 3
But I can't transform the first one in terms of y :confused:
Ok Dick so I did synthetic division and I got:
x^2 - x - 6 (x - 3)
(x + 2) (x - 3) (x - 3)
x = -2 x=3 -----> so this proves that the line L is tangent to f(x) at x = 3?
I know somewhere I have to use derivatives to prove it, but I don't know how :(
Let f be the funtion given by f(x) = 4x^2 - x^3 , let L be the line y = 18 - 3x, where L is tangent to the graph of f.
Show that L is the tangent to the graph of y= f(x) at the point x = 3.
I'm equaling both graphs like this:
4x^2 - x^3 = 18 - 3x
and then I isolate everything...
Please I need help with these two problems...the answer is in the back of the book but as much as I've tried I can't find the procedure to do them:cry:
I really appreciate your help...thank you so much beforehand!
1) The operation manual of a passenger automobile states that the stopping...