MCQ
If $|x-2| \geq 8,$ then...
  • A
    $x \in(-6,10)$
  • B
    $x \in(-\infty,-6) \cup(10, \infty)$
  • C
    $x \in(-\infty,-6] \cup(10, \infty)$
  • $x \in(-\infty,-6] \cup[10, \infty)$

Answer

Correct option: D.
$x \in(-\infty,-6] \cup[10, \infty)$
d

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

$4{\tan ^{ - 1}}\frac{1}{5} - {\tan ^{ - 1}}\frac{1}{{239}}$ is equal to
The solution set of $|x-1|+|x+1|<2$ is...
Let the function $\mathrm{f}(\mathrm{x})=\frac{\mathrm{x}}{3}+\frac{3}{\mathrm{x}}+3, \mathrm{x} \neq 0$ be strictly increasing in $\left(-\infty, \alpha_{1}\right) \mathrm{U}\left(\alpha_{2}, \infty\right)$ and strictly decreasing in $\left(\alpha_{3}, \alpha_{4}\right) \cup\left(\alpha_{4}, \alpha_{5}\right)$. Then $\sum_{i=1}^{5} \alpha_{i}^{2}$ is equal to :-
The diameter of a circle is $AB$ and $C$ is another point on circle, then the area of triangle $ABC$ will be
The roots of the equation $\left| {\,\begin{array}{*{20}{c}}{1 + x}&1&1\\1&{1 + x}&1\\1&1&{1 + x}\end{array}\,} \right| = 0$   are
The element of second row and third column in the inverse of $\left[ {\begin{array}{*{20}{c}}1&2&1\\2&1&0\\{ - 1}&0&1\end{array}} \right]$ is
The value of $\sum \limits_{n=0}^{1947} \frac{1}{2^n+\sqrt{2^{1994}}}$ is equal to
The sum of the roots of a equation is $2$ and sum of their cubes is $98$, then the equation is
A plane $P$ is parallel to two lines whose direction ratios are $-2,1,-3$, and $-1,2,-2$ and it contains the point $(2,2,-2)$. Let $P$ intersect the co-ordinate axes at the points $A , B , C$ making the intercepts $\alpha, \beta, \gamma$. If $V$ is the volume of the tetrahedron $OABC$, where $O$ is the origin and $p =\alpha+\beta+\gamma$, then the ordered pair $( V , p )$ is equal to.
The equation of normal to the circle $2{x^2} + 2{y^2} - 2x - 5y + 3 = 0$ at $(1, 1)$ is