Integrate I=integral ( sqrt ( 3x^2 - x - 2) dx ), using completing the square, and then make a hyperbolic function substitution.
Make a substitution to express the integrand as a rational function and then evaluate the integral.
How do I solve this?
Make a substitution to express the integrand as a rational function and then evaluate the integral:
I= Integral of sqrt(x+1)/x dx
please help me find:
the integral of sqrt(1 + 4x^2) using hyperbolic substitutio
question is: use an appropiate hyperbolic substitution to find integral of dx/over the (square root of 4x^2 - 9).
This problem asks you to show that
integral : sec x dx = ln sec x + tan x + C: (1)
(a) Write sec x as cos x=(1-sin^2x) and make a substitution to simplify
Evaluate the integral by completing the square and using trig substitution.
Evaluate the integral by completing the square and using trig substitution. Afte
(a) Write sec x as cos x/(1 − sin2 x) and make a substitution to simplify the integral.
Given below are lease terms at the local dealership. What is the total cash due a
A C and D?
How many months are in May? And a year?
is this false
Hello\nI need help badly
First Post in Psychology!
\"World's Hardest Easy Geometry Problem\" [for fun]
What moment contains the climax of \"To Build a Fire\"?\n\nA.\nThe man's partners find his body on the trail.