What is the rate of change of the volume of the balloon when the radius is 40 centimeters? (V= 4/3(pi)(r)^3 I know how to find the Volume of the balloon at specific radii but I don't...

What is the rate of change of the volume of the balloon when the radius is 40 centimeters? (V= 4/3(pi)(r)^3 I know how to find the Volume of the balloon at specific radii but I don't...

Just needing how to find sin(2t)

looking how to solve cos(2t) sin(2t) cos(t/2) sin(t/2)

I don't understand how to do this since there is no f(x) to plug in to solve. Just f(a+h) - f(a)

Find the area under the curve y=1/(6x^3) from x=1 to x=t and evaluate it for t=10, t=100. Then find the total area under this curve for x≥1. (a) t=10 =____________ (b)...

let f(x)= sqrt(-2-x)+4 if x<-3 4 if x=-3 3x+14 if x> -3 Calculate the following limits. Enter DNE for a limit which...

A function is said to have a horizontal asymptote if either the limit at infinity exists or the limit at negative infinity exists. Show that the following functions has a horizontal asymptote...

let f(x)= (5x^4)-6 Use the limit process to find the slope of the line tangent to the graph of f at x=3. slope at x=3: ??? Find an equation...

need to manipulate this so the denominator isn't 0

Find all values of x in the interval [0, 2π] that satisfy the following equation. 24 cot2(x) = 8 I think the first step is to solve for cot(x) which is equal to \sqrt{3} /...

f(x) = 1/squarerootx, a = 4

For the function h given below, find a formula for h(x) and the domain of h. Enter the domain using interval notation. f(x)= sqrt((8x-4) g(x)=(2x^2)-6 find...

a. Make a table of values of h(x) for x values close to 3 and on both sides of zero. b. Make a conjecture about lim x arrow 3 h(x). Round conjecture to 2 decimal places. ...

Fertilizers can improve agriculture. A research of corn grown in Kenya found that the value, V=f(x), in Kenyan shillings of corn production from an average plot of land is a function of quantity,...

The inequality is x7 - x6 <= 0. So far, I think the first step is to factor out x^6, leaving us with (x^6)(x-1) <= 0, though I'm not sure about this step. Any help is appreciated!

What is the maximum volume this box could have? Here is my work. Do you agree? Step 1: (50-2x)(10-2x)(x) Step 2: 500-100x-20x+4x^2) (x) Step 3: 4x^3-120x^2+500x Step...

Determine the infinite limit lim (1/x-lnx) as x approaches 0 from left

lim (lnx^2-x^-2) as x approaches 0

(2x^2+2x-3)/(x^2(x-3)^2 tangent line at x=-1 please help me find the equation line .. I only got to the function part

List any vertical asymptotes of f(x), and explain, using limits, why each is a vertical asymptote. List any horizontal asymptotes of f(x), and explain, using limits, why each is a vertical...