Sign in
Please select an account to continue using cracku.in
↓ →
Consider the function $$f : (-\infty, \infty) \rightarrow (-\infty, \infty)$$ defined by $$f(x) = \frac{x^2 - ax + 1}{x^2 + ax + 1}, 0 < a < 2$$.
Which of the following is true?
f(x) is decreasing on (—1, 1) and has a local minimum at x = 1
f(x) is increasing on (-1, 1) and has a local maximum at x = 1
f(x) is increasing on (—1, 1) but has neither a local maximum nor a local minimum at x = 1
f(x) is decreasing on (-1, 1) but has neither a local maximum nor a local minimum at x = 1
Create a FREE account and get:
Terms of Service
CAT Formulas PDFCAT Syllabus PDFCAT Study Plan PDFCracku Brochure
Quick, Easy and Effective Revision
By proceeding you agree to create your account
Free CAT Formulas PDF will be sent to your email address soon !!!