The question is:
Show that the general solution to f(x) = 7.2e^-0.4t is equal to y = 45e^-0.4t + ct + d.-d^2y/dx^2=7.2e^(-0.4t)
Integrate once: dy/dx =(7.2/-0.4)e^(-0.4t)+c=-18e^(-0.4t)+c
Integrate a
How do I calculate the limit (as x approaches 3) of ((x+6)^0.5 - x) / (x^3 -3x^2)
Thanks in advance!-Rationalize the numerator to find the limit as under.
lim (x → 3) (√(x+6) - x) / (x^3 - 3x^2)
= l
A commericial for long-distance calling says their rate is just 7 cents per minute.
Another commercial says that their rate is just 3 cents per minute and 39 cents to connect.
1. What is the break p
Im stuck,the only factors of -6 are -2, -3 and -1 right? how do i make that positive 4so.. multiply to equal -6 and add to be 4-I dont think that anything multiplies to -6 and adds to 4
It is negative. Any number squared (negative or positive) is positive (e.g -1x-1=+1=1x1) stick a negative sign in front of it and it becomes negative.--A*-A=A^2, POSITIVE.-The way you wrote it, NEGATI
It needs to be the actual proof not an example, which is why I am stuck =(-Given ε > 0, we need to find δ > 0 such that 0 |b f(x) - bL|
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If b = 0, this is trivial to prove.
x`(t) +3t^2 x(t) = 3t^2-Did you forget you asked this question before?
This answer is great!http://answers.yahoo.com/question/index;…
Why do you want someone to solve it again?-The equation above is
y=sin(x^(1/3))+(sin(6x))^(1/3)
Ive worked it out quite a few times, only to get the wrong answer =/-how do you know its wrong if you don`t know the answer ;)
y(x)= cos(x^(1/3))/(3x^(2/3) )+6cos(6x)/
If the team is equally likely to win as to lose each game,
what is the probability that they win a string of at least
6 games in a row?
My thinking in this was just counting up the occurrences of t
So here is my question-
The price of a computer fell 20% this year. If the computer now costs $900, how much did it cost last year?
What or how do you do this problem??-LET THE COST OF COMPUTER LAST
integral x^2/( square root of (4 + x^2), It would help if you could show the work THANKS!-Hello,
∫ [x² /√(4 + x²)] dx =
rewrite it as:
∫ [x² /√(2² + x²)] dx =
let:
x = 2tanθ
tanθ = x/2
dx = 2se