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Sat 18 Sep, 2004 12:11 pm
If anyone out there can help me with these prblems, I would gratly apprecaite it:
1) Given the limit (3+(x^2)*(sin1/x)) as x approaches zero, find the limit graphically and show how the Sandwich Theorem can be used to confirm your answer.
2) For the function y=(e^x)-(2x^3)+15x, find: a) a simple basic function right end behavior model, and b) a simple basic function left end behavior model.
3) Use the concept of composite functions to explain why h(x)=|(x^2)-(4x)-6| is a continuous function.
4) The equation for freefall at the surface of the planet Quixon os s=3.8t^2 meters with t in seconds. Assume a rock is dropped from the top of a 400-m cliff. Find the speed of the rock at t=6 sec.
5) Find the points of discontinuity of the function y=((x^2)+x-2)/((x^2)+5x+6). For each discontinuity, identify the type of discontinuity (removable, jump, infinite, or oscillating.)
Thanks!
Show me your work on each problem, show me where you're getting stuck, then I'd be happy to help you...but don't just post your math homework here and expect us to do it for you.