(3x-3)/√(2x-3) the average value of cos x on the interval [-3,5] is which of the following are anti derivatives of sinxcosx IF f(x)= x√(2x-3), THEN f'(x)= if f(x) = e^2x / 2x then f'(x)

IF f(x)= x√(2x-3), THEN f'(x)=

1 and 3 If x ^2 =y^2 = 25, what is the value of (d^2y)/ (dx^2) at the point (4,3)? IF f(x)= x√(2x-3), THEN f'(x)= let f be the function given by f(x) =|x| which of the following statements about f are true 1) f is continuous at x=0 b) f is differentiable at x=0 3) f has an absolute minimum at x=0 Let f be a function that lim h-> 0 f(2+h) - f(2) / h = 5. Which of the following must be true 1) f is continuous at x=2 2) f is differentiable at x=2 3) the derivative of f is continuous at x=2

let f be the function given by f(x) =|x| which of the following statements about f are true 1) f is continuous at x=0 b) f is differentiable at x=0 3) f has an absolute minimum at x=0

1/2a^2 1/2 ∫ e^t/2 dt = At what point on the graph of y=(1/2)x^2 is the tangent line parallel to the line 2x -4y=3 A bug begins the crawl up a vertical wire at the time t=0. The velocity v of the bug at time t, 0 a (x^2 -a^2)/(x^4-a^4) is

if a can not equal 0 then lim as x ->a (x^2 -a^2)/(x^4-a^4) is

7b -a if f(x) =0~3 √t^3 +1 then F(2) = The graph of the function f shown in the figure above has a verticle tangent at the point (2,0) and horizontal tangents at points (1,-1) and (3,1) for what values of x -2<x<4 is f not differentiable The graph of v= 3x^4 - 16x^3 + 24x^2 + 48 is concave down for if a∫b f(x)dx = a + 2b, then a∫b (f(x) +5)dx =

if a∫b f(x)dx = a + 2b, then a∫b (f(x) +5)dx =

-3 The function f is given by f(x)= x^4 +x^2-2 on which of the following intervals is f increasing if the base of a triangle is increasing at a rate of 3 inches per minute while it's height h is decreasing at a rate of 3 inches per minute, which of the following must be true about the area A of the triangle? a particle moves along the x axis so that it's position at time T is given by x(t) =t^2 -6t +5 for what value of t is the velocity of the particle 0 if f(x) = -x^3 + x + (1/x), then f'(-1) =

if f(x) = -x^3 + x + (1/x), then f'(-1) =

2/3 < x < 2 If x ^2 =y^2 = 25, what is the value of (d^2y)/ (dx^2) at the point (4,3)? the function f is continuous on the closed interval [2,8] and has values that are given in the table above. using the subintervals [2,5] [5,7] and [7,8] what is the trapezoidal approximation of 2~8 f(x)dx The graph of v= 3x^4 - 16x^3 + 24x^2 + 48 is concave down for the graphs of the derivatives of the functions f g and h are shown above. which of the functions have a relative maximum on the open interval a<x<b

The graph of v= 3x^4 - 16x^3 + 24x^2 + 48 is concave down for

6 the radius of a circle is decreasing at a constant rate of 0.1 centimeter per second in terms of the circumference what is the rate of change of the area of the circle in square centimeters per second if the base of a triangle is increasing at a rate of 3 inches per minute while it's height h is decreasing at a rate of 3 inches per minute, which of the following must be true about the area A of the triangle? if the derivative of f is given by f'(x) = e^3 - 3x^2 at which of the following values of x does f have a relative maximum value A bug begins the crawl up a vertical wire at the time t=0. The velocity v of the bug at time t, 0<t<8, is given by the function whose graph is shown above At what value of t does the bug change direction

A bug begins the crawl up a vertical wire at the time t=0. The velocity v of the bug at time t, 0<t<8, is given by the function whose graph is shown above At what value of t does the bug change direction