Calculous
 👍 0
 👎 0
 👁 240

 👍 0
 👎 0
Respond to this Question
Similar Questions

Math
Which describes the end behavior of the graph of the function f(x)=2x^35x^2+x? a. f(x) approaches infinity as x approaches negative infinity and f(x) approaches infinity as x approaches infinity b. f(x) approaches negative

Help me check my calculus answers
1. Which of the following functions grows the fastest as x goes to infinity?  2^x  3^x  e^x inf f(x)/g(x) = 5 show?  g(x) grows faster than f(x) as x goes to infinity.  f(x) and g(x) grow at the same rate as x goes to

Calculus
Sketch the graph of the function that has the following properties. f is continuous on (infinity, infinity). points: (1,2), (0, 0), (1,0) f'(x)>0 at (infinity, 1) f'(1)=0 f'(x)0 on (1, infinity) f"(x)0 on (0, infinity) I'm

Calculus check please
1. Which of the following functions grows the fastest as x goes to infinity?  2^x  3^x  e^x (my answer)  x^20 2. Compare the rates of growth of f(x) = x + sinx and g(x) = x as x approaches infinity.  f(x) grows faster than

Calculus 3
Determine whether the lines intersect(have a common point) and if so, find the coordinates of that point? r(t) = < 4t+3, 4t + 2, 6t + 6>, for infinity < t < infinity R(s) = < s + 2, 3s  1, 4s + 10>, for infinity < t < infinity

limiting position of the particle
A particle moves along the x axis so that its position at any time t>= 0 is given by x = arctan t What is the limiting position of the particle as t approaches infinity? Answer is pi/2 How do I solve this? Thanks a lot. You want

math
If f(x)=x7 and g(x)=sqrt(4x), what is the domain of the function f/g? a. (infinity, 4) b. (infinity, 4] c. (4, infinity) d. [4, infinity) e. (4, 7) U (7, infinity)

precalculus
The function has a vertical asymptote of x=2 The function has a removable discontinuity of x=2 The function has a horizontal asymptote of y= 0 No x intercept Yintercept is (0,0.5) End Behavior f(x) > 0, x? oo f(x) ? 0, x ?

Calculus; Limits
The percentage of research articles in a prominent journal written by researchers in the United States can be modeled by A(t) = 26 + (36/1 + 0.8(0.8)^−t'), where t is time in years (t = 0 represents 1983). Numerically estimate

Calculus
Let f be a function defined for all real numbers. Which of the following statements must be true about f? Which might be true? Which must be false? Justify your answers. (a) lim of f(x) as x approaches a = f(a) (b) If the lim of

Math
Which statement correctly describes the end behavior of f(x) = 9x^4 + 3x^3 + 3x^2  1? As x goes to infinity, f(x) goes to infinity, and as x goes to negative infinity, f(x) goes to infinity. As x goes to infinity, f(x) goes to

Math
A particle P starts at the origin (x0,y0)=(0,0), of the plane. The particle moves in steps as follows. 1. P moves 1 unit to the right to the point (x1,y1)=(1,0), then 2. P moves 1/2 unit up to (x2,y2)=(1,1/2), then 3. P moves 1/4
You can view more similar questions or ask a new question.