Let f be a function defined as follows:
f (x) =
sin x, x
x^2 , 0 ≤ x
2 − x, 1 ≤ x
x − 3, x ≥ 2
For what values of x is f not continuous?
Should I find f(0) and f(1) and f(2) then find the limit
x=sqrt(2)cos(t)-(1/sqrt(8))sint
y=2.1sin(t)-(1/8)cos(t)
This is close but not exact.Ive really just been doing guess and check because I have no idea how to solve it.-By completing the square in y,
I really like these shoes but I dont know the price in canadian dollars. they are 179,000 eur & 95,000 eur-179000 euros = 245835.0200 Canadian dollars
95000 euros = 130471.1000 Canadian dollars
Google
These all need to be simplified. Please show me the work on how to get the answer. & the answer.
1. (x+7(x-4) over (x-7)(x-4)
2. 2x^5 over 7y^2 times 21y^11 over 5x^9
3. 2x^2-18 over 4x^8 divided
Write down the first 5 terms of the following sequence.
x(n) = 3x(n-1) - 2x(n-2), x(1) = 5, x(2) = 4
*Please Note: (n) (n-1) (n-2) (1) and (2) are all little letters/numbers.-x(3) = 3x(2) - 2x(1) =
Hi,
Im stuck trying to differentiate, am I supposed to use the product rule: uv+vu or the chain rule, I need to differentiate once and take that answer and differentiate again. any help would be very
Write down the first 5 terms of the following sequence.
x(n) = 3x(n-1) - 2x(n-2),x(1) = 5, x(2) = 4
*Please Note: (n) (n-1) (n-2) (1) and (2) are all little letters/numbers.
Just need this questio
since there are no like terms or anything all you have to do is change everything to the opposite of what it is because of the negative thats outside of the parenthesis.
so your answer would be 9x3 -
Let f and g be real valued functions D ⊂ R^n. Consider the functions fg defined on D. Suppose f and g are continuous at p_0 in D. Show that fg is continuous at p_0.-Let ε > 0 be given.
Note that ||(f
anne is five years older than her sister Peter, but 7 years younger than her brother Mike. If the sum of their ages is 86, then how old is mike.. Iknow mike is 35 but that was through trialand error,
Find the point on the graph f(x)=x^2 that is closest to the point (4,-3). Use any necessary derivatives as well as optimization to find the solution(s) by Newtons Method. Explain how you achieved your
shows that matrix A=[1 2]satisfies the matrix equation A^2-5A-2i=0
...............................[ 3 4]
transpose the equation r= 2rn/ n+1 to make n the subject-A^27 10
...... 1522
5A = 510
......
Here is the link to 4 questions on this practice quiz I have: http://oi52.tinypic.com/2mydrac.jpg
I couldnt write the questions in here because of certain symbols. If you have time, I would greatly a