If $x$ is real,then the value of $\frac{x^2-3x+4}{x^2+3x+4}$ lies in the interval

  • A
    $[\frac{1}{3}, 3]$
  • B
    $[\frac{1}{5}, 5]$
  • C
    $[\frac{1}{6}, 6]$
  • D
    $[\frac{1}{7}, 7]$

Explore More

Similar Questions

If the figure shows the graph of $y = ax^2 + bx + c$,then . . . . . .

The least value of $\frac{x^2y^2 - 2x^2y + 2x^2 + 2xy - 2x + 1}{x^2y + x}$ is $\lambda$,where $x, y \in R^+$ and $x^2y + x \neq 0$. Then:

The sum of the squares of all the roots of the equation $x^2+|2x-3|-4=0$ is:

If $x$ is real,then the maximum and minimum values of the expression $\frac{x^2 + 14x + 9}{x^2 + 2x + 3}$ are

Difficult
View Solution

The maximum value of the expression $\frac{x^2+x+1}{2x^2-x+1}$,for $x \in R$,is

Vedclass Products

For Students

Vedclass Test Series

Mock tests in real JEE/NEET style with performance analysis. 5-day free trial.

Start Free Trial
For Teachers

Exam Paper Generator

Generate Set A/B/C/D exam papers from 7.5L+ questions in 2 minutes. 3 chapters free.

Try Free
For Institutes

Online Exam Module

Live online exams with unlimited students, 360° analytics & white-label branding.

See Demo