844 Answered Questions for the topic Calculus 1
Calculus 1
04/01/15
find the best linear approximation
f(x)=1/(√1+x)
please note that it is square root of 1+x
Calculus 1
03/29/15
problem is below
This is an optimization problem
doug is planning a rectangular garden with roses along the front and a hedge along the other three sides. Along the front he wants an opening which is 5 ft long....
more
Calculus 1
03/18/15
Please answer my question with steps.
A pig farmer has 1200 ft of fencing and wants to fence off a rectangular field. What are the dimensions of the field that has the largest area? (Use calculus to answer the question.)
Calculus 1
03/17/15
f(x)= (100(x-5))/(x-3)^2
can you help me find the intervals it is increasing and decreasing
also where i would find any asymptotes.
also where it is concave up or concave down
THANK YOU
Calculus 1
03/17/15
a port and a radar station are 4 mi apart on a straight shore
a port and a radar station are 4 mi apart on a straight shore running east to west a ship leaves the port at noon traveling 11 mph. if the ship maintains its speed and course, what is the rate of...
more
03/13/15
Fine the point on the line
Find the point on the line 4x+3y–6=0 which is closest to the point (–4,1).
Calculus 1 Maximum And Minimum Value
03/09/15
f(x)=(2^x)/x^2
find f'(x) and intervals where f is increasing and decreasing.
please show all steps.
Calculus 1
03/09/15
If f(x)= ln(x) + arctan(x) ; find (f^-1)'(pi/4)
Please help me with all the steps!
Calculus 1 Functions
03/09/15
f(x)=(2^x)/x^2
a.) Find f'(x)
b.) Find the intervals where f is increasing and the intervals f is decreasing.
c.) Use the fact e=2.71 to find two integers that ln(2) is between. Is 2/ln(2) greater than or less...
more
Calculus 1 Functions
03/08/15
f(x)=(2^x)/x^2
(a) Find the domain of f(x).
(b) Find the horizontal asymptotes of f(x).
(c) Find the vertical asymptotes of f(x).
(d) Find the x intercepts. If there are none, state so.
Calculus 1 Maximum And Minimum Value
03/05/15
Find the values of x where f has a local max and min
f(x)= ln(2x+4)+x^2
Calculus 1
03/05/15
Related rates
A coffee filter has the shape of an inverted cone. Water drains out of the filter at a rate of 10cm3 per minute. When the depth of the water in the cone is 8cm, the depth is decreasing at a rate of...
more
Calculus 1
03/04/15
related rates
A space shuttle launches with altitude function a(t) = 20t^2 (t = seconds and a(t) = meters). An observer standing 4 miles away (horizontally) from the launch pad must look up at a higher and...
more
Calculus 1
03/04/15
for each function find values of X where f had local max and min values
a.) f(x)= Cos^2(x-pi/4) on the interval (0, 2pi)
b.) f(x)=(x^3)(e^5x+2)
c.) f(x)= ln(2x+4)+x^2
Calculus 1
03/04/15
Consider the function h(x) = 5x^3 - 3x^5
(a) Find the intervals on whichf is increasing or decreasing.(b) Find the local maximum and minimum values off.
Calculus 1
03/04/15
Find the absolute maximum and absolute minimum values
Find the absolute maximum and absolute minimum values off(x) = (x2 - 1)^3 onthe interval-1 ≤ x ≤ 2
Calculus 1 Related Rates
03/02/15
related rates?
James is flying a kite 300 ft above ground. A wind gust carries the kite horizontally away from james at a rate of 25ft per second. How fast must james let the string out when the kite is 500ft...
more
Calculus 1 Tangent Lines
03/02/15
Find all points (x,y) on the curve x^2+xy+y^2=3 where the tangent line is vertical.
Find all points (x,y) on the curve x^2+xy+y^2=3 where the tangent line is vertical.
02/22/15
Find the following derivative: d/dx ((xe^x)/sin(2x))
i dont know how to deal with e and sine in the same equation.
02/22/15
Find F'(t) given F(t) = sin^-1(x) * (sqrt(sin(t)))
i dont understand this at all!! help me with this asap!!
02/22/15
Find dy/dx for the given function: y = 3csc(5x) - e^(1-x^2) + 3^x
csc = cosecant
confusing!!
Still looking for help? Get the right answer, fast.
Ask a question for free
Get a free answer to a quick problem.
Most questions answered within 4 hours.
OR
Find an Online Tutor Now
Choose an expert and meet online. No packages or subscriptions, pay only for the time you need.