MCQ
Name three undefined terms:
  • A
    Point
  • B
    Line
  • C
    Plane
  • All of the above

Answer

Correct option: D.
All of the above
The basic undefined term is point. Line is formed from points and plane is formed from many lines. Undefined terms are point, line and plane.

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

${x^2} - 4{y^2} - 2x + 16y - 40 = 0$ represents
If the median of $ \frac{\text{x}}{5}\text{x} \frac{\text{x}}{4} \frac{\text{x}}{2}\ \text{and}\ \frac{\text{x}}{3}$ (where x > 0) is 8 then the value of x would be:
Let $\left(x_0, y_0\right)$ be the solution of the following equations $(2 x)^{\ln 2} =(3 y)^{\ln 3}$ $3^{\ln x} =2^{\ln y}$ . Then $x_0$ is
Directions: In the following questions, the Assertions (A) and Reason(s) (R) have been put forward. Read both the statements carefully and choose the correct alternative from the following:
Assertion (A) If 5th and 8th term of a GP be 48 and 384 respectively, then the common ratio of GP is 2.
Reason (R) If 18, x, 14 are in AP, then x = 16.
The number of the real solutions of the equation $x^2-3|x|+2=0$ is:
In a hotel, four rooms are available. Six persons are to be accommodated in these four rooms in such a way that each of these rooms contains at least one person and at most two persons. Then the number of all possible ways in which this can be done is. . . . . . . . 
On the occasion of Deepawali festival each student of a class sends greeting cards to the others. If there are $20$ students in the class, then the total number of greeting cards exchanged by the students is
If $A$ and $B$ are two given sets, then $A \cap {(A \cap B)^c}$ is equal to
The number of solutions of the equation $\sin (9 x)+\sin (3 x)=0$ in the closed interval $[0,2 \pi]$ is
Let $f:[0,2] \rightarrow R$ be the function defined by

$f ( x )=(3-\sin (2 \pi x )) \sin \left(\pi x -\frac{\pi}{4}\right)-\sin \left(3 \pi x +\frac{\pi}{4}\right)$

If $\alpha, \beta \in[0,2]$ are such that $\{x \in[0,2]: f(x) \geq 0\}=[\alpha, \beta]$, then the value of $\beta-\alpha$ is. . . . . . . . .