Recent content by you_of_eh

Limits..please help! Ok so I just missed the past week of school due to other commitments..I have a math assignment due tomorrow and I wasn't in class when the material was reviewed. I'm having some trouble with the limit problems. I'm not quite sure what he is looking for. The question is...

Alright perfect! thanks a lot for your time.

For a parabola whose Directrix is given by the equation x=p and whose Focus is (h,k). Is this by any chance the correct general form of the parabola? x=1/2(h-p) [y^2 - 2yk + h^2+k^2-p^2]

OK never mind, false alarm. For some reason I was thinking strictly in the form of triangles for my vector subtraction. I believe situation b) is possible if you have any two vectors of opposite direction.

Suppose that vectors A, B and C are related by A-B=C. a) Is it possible that A-B=C? If so, draw the sort of situation when this is so. (A is the magnitude of A, B of B and C of C.) b) Is it possible that C=A+B? If so, then draw the sort of situation when this is so. ------- a) I used the...

A model rocket is launched with an upward acceleration, after t seconds it runs out of fuel at x height. Sketch the a vs. t, v vs. t, and position vs. t graphs for the rocket from the time of launch until the moment it reaches max height. -I know that after the rocket runs out of fuel it will...

A particle has an initial position X=0m and an initial velocity v=-6.0m/s. Its acceleration is given by the function [1.0 m/s^2 + (0.25 m/s^3)t] where t is in seconds. Plot the acceleration vs. time. From your plot, determine when the velocity of the particle is zero. -ok so if when I plot...

A particle has an initial position X=0m and an initial velocity v=-6.0m/s. Its acceleration is given by the function [1.0 m/s^2 + (0.25 m/s^3)t] where t is in seconds. Use calculus to find the position of the particle at the instant when its velocity is zero. -this is a bonus question on...

2nd attempt.. C(w)=$10/m(5w+60m)

Fencing around a rectangular parking lot costs twice as much along the side facing the street than the other three sides. The fencing along the back of the lot costs $10 per meter. Express the cost C of the fence as a function of the width w if the length of the street side of the parking lot is...

It's a parabola. ..so would the line between the two points of the function f(x) = x^2 be curved and all others straight?

The function is.. f(x) = 2x-2 if x<1 x^2 if 1 <= x <= 2 7-x if x>2 I made a table of values and graphed the points. The problem is my prof said something about not all of the points being connected by straight lines, some being connected by curves. I was wondering why...

Well I checked it a couple times..seems correct to me.

Integral - it is the second one you have described. -I'm thinking that it would just be 2.45*2.5*10^17m^2 ? ..and then I would solve

I am having a bit of trouble expressing me answer in the correct simplified form. The answer is... 2.45/2.5x10^17m^-2 (m is meters) -what is the correct form to express this answer?