The height in cm of the tip of the minute hand on a vertical clock face is a function, i (t), of the time, t, in minutes. The minute hand is 17 cm long, and the middle of the clock face is 219 cm...
The height in cm of the tip of the minute hand on a vertical clock face is a function, i (t), of the time, t, in minutes. The minute hand is 17 cm long, and the middle of the clock face is 219 cm...
square root of xy3 times the square root of x5y
Find the exact value of: cos(165?) − cos(75?)
10/15=n/24 what is the n stand fo?
I am asking how U.S Senator Joseph McCarthy would fit into society now.
if the length of a box is given as (1-ax) inches and the width as (2x+1) inches and the height as (x+2a). what is the box's volume?
The floor of a shed has an area of 77sq.ft. the floor is a rectangle space length is 3feet less than twice the width. Find L & W. This is in the factorization chapter.
lim (x --> ∞) (√(9x6 - x)) / (x3 + 1) I can see what happens when I use a graphing calculator but I'm not allowed to on the test ANSWER: 3 #23,...
lim (x --> ∞) √(x4 - x2 + 1) - x2 I can see what happens when I use a graphing calculator but I'm not allowed to on the test ANSWER: -1/2...
A club sells 85 tickets to a dance $30 each. Their expenses are $794.30. How much profit do they make?
lim(x --> ∞) e-2x cos(x) I can see what happens when I use a graphing calculator but I'm not allowed to on the test ANSWER: 0 #37, p141
lim (x --> ∞) √(a2 + ax) - √(x2 + bx) I can see what happens when I use a graphing calculator but I'm not allowed to on the test. ANSWER:...
Solve sin(2θ) = cos(θ) for 0 ≤ θ < 2π (Hint: there will be a total of 4 solutions!)
Use algebra to prove the identity: cos(x)/1-sin(x) − tan(x) = 1 cos(x)
A rectangular atrium is in design. The perimeter is to be 720 Feet of brass piping. What dimensions will maximize the area of the atrium.
Find the exact value of: sin(75?)
square root of 3x3y times square root of 6x2y
I have 2 functions (a) r=2 And (b) r = 3sin(3 theta) I need at least a set up for the integral that will yield the area with the circle (a) but outside the rose (b) I...
lim (x --> -∞) (x4 + x5) I can see what happens when I use a graphing calculator but I'm not allowed to on the test ANSWER: -∞ #37, p 141
This is an agricultural economics exam question for university.