Find sampling interval - horizontal and vertical asymptote, Mathematics

In a digital filter, one of the parameters in its difference equation is given by the formula

1637_Find Sampling Interval.png

a) Show that the above formula has one horizontal and one vertical asymptote.

b) show that the graph of 11 against x passes through the origin'

c) By attempting to find the turning points of the above function, show that there aren't any.

d) Sketch the graph of Y against x.

e) From the resulting sketch, find:

i) The value that y approaches to whenever r increases to a very large number.

ii) The sampling interval T if, as the parameter y increases, x is required to approach the value -2.

Posted Date: 3/2/2013 7:35:09 AM | Location : United States







Related Discussions:- Find sampling interval - horizontal and vertical asymptote, Assignment Help, Ask Question on Find sampling interval - horizontal and vertical asymptote, Get Answer, Expert's Help, Find sampling interval - horizontal and vertical asymptote Discussions

Write discussion on Find sampling interval - horizontal and vertical asymptote
Your posts are moderated
Related Questions
how to know if it is function and if is relation

A MANUFACTURING UNIT IS INTERESTED IN DEVELOPING A BENEFIT SEGMENTATION OF THE CAMERA MARKET. SUGGEST SOME MAJOR BENEFIT SEGMENT WITH MARKET TARGETING STRATEGIES?

Integration Techniques In this section we are going to be looking at several integration techniques and methods. There are a fair number of integration techniques and some wil

I have a linear programming problem that we are to work out in QM for Windows and I can''t figure out how to lay it out. Are you able to help me if I send you the problem?

Find the normalized differential equation which has {x, xex} as its fundamental set



#question.mario has 3 nickelsin his pocket.wha fraction ofadolla do 3 nickels represent


Definition : A function f ( x ) is called differentiable at x = a if f ′ ( x ) exists & f ( x ) is called differentiable onto an interval if the derivative present for each of the