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.
Explore more
Similar questions
The average age of 15 students of a class is 15 years. Out of these, the average age of 5 students is 14 years and that of the other nine students is 16 years. What is the age of the 15th student?
In the figure shown, radius of circle $C_1$ be $ r$ and that of $C_2$ be $\frac{r}{2}$ , where $r= \frac {1}{3} PQ,$ then length of $AB$ is (where $P$ and $Q$ being centres of $C_1$ $\&$ $C_2$ respectively)
→The number of points of intersection of the two curves $y = 2\sin x$ and $y = 5{x^2} + 2x + 3$ is
→The value of $\frac{1}{4} \,\,tan \frac{\pi}{8} +\frac{1}{8} \,\,tan \frac{\pi}{16}+\frac{1}{16} \,\,tan \frac{\pi}{32}+.\,.\,.\,\infty $ terms is equal to-
→Let $a , b , c$ be three distinct positive real numbers such that $(2 a)^{\log _{\varepsilon} a}=(b c)^{\log _e b}$ and $b^{\log _e 2}=a^{\log _e c}$. Then $6 a+5 b c$ is equal to $........$.
→For the ellipse $25{x^2} + 9{y^2} - 150x - 90y + 225 = 0$ the eccentricity $e = $
→The equation of radical axis of the circles $2{x^2} + 2{y^2} - 7x = 0$ and ${x^2} + {y^2} - 4y - 7 = 0$ is
→If the sum of odd numbered terms and the sum of even numbered terms in the expansion of $(\text{x}+\text{a})^{\text{n}}$ are A and B respectively, then the value of $(\text{x}^{2}-\text{a}^{2})^{\text{n}}$ is:
→The equation of the circle having the lines $y^2 - 2y + 4x - 2xy = 0$ as its normals $\&$ passing through the point $(2 , 1)$ is :
→If $n \in N$, then $11^{n+2}+12^{2 n+1}$ is divisible by:
→