Q:

How do I begin integrating this one? $\int_0^x\frac{1}{1-t-t^2}dt$

Before I ask my next question, I think this is a great forum, and wish I could know more about the collective people who post here (types of careers that use math? grad students?  
What are your non-Math interests? Is there an "Off-topic" subforum on StackExchange?  I'd love to know what else you guys engage with in life...and what else interests you folks...or what your non-work/math goals in life are)    
Another big thanks to people who help others here. I can't say it enough.
Anyways...How do I begin integrating this one?
$$\int_0^x\frac{1}{1-t-t^2}dt$$
I don't think this is a u/du substitution.
Do I change it to this?
$$\int_0^x (1-t-t^2)^{-1} dt=$$
Disclaimer: I am not a student posting his homework assignment.  I am an adult learning Calculus. 

A:

Hint: Write the integrand as $\dfrac{1}{5/4- (t+1/2)^2}$

