The distance between points P(-2,3,1) and Q (2,1,2) is 21 unit. - Vidyadip

Question

The distance between points $\text {P(-2,3,1)}$ and $\text {Q (2,1,2)}$ is 21 unit.

✓

Answer

false

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

Explore more

More "True False[1 Marks ]" from PART - 2 CH - 11 Introduction to Three Dimensional Geometry→PART - 2 CH - 11 Introduction to Three Dimensional Geometry — all question types→MATHS STD 11 Science question papers→Rajasthan Board STD 11 Science question papers→Rajasthan Board question paper generator→

Similar questions

The circumference of a circle with unit radius is $2 \pi$.

$\left|z_1 z_2\right|=\left|z_1\right|\left|z_2\right|$

Let A = {{1, 2,3}, {4, 5}, {6, 7, 8}}. Then the following is true or false:
$1\in \text{A}.$

If the expansion of $\Big(\text{x}-\frac{1}{\text{x}^2}\Big)^{2\text{n}}$ contains a term independent of x, then n is a multiple of 2.

If ${ }^{22} P _{r+1}:{ }^{20} P _{r+2}=11: 52$ then $r=8$

Justify: Let P(n) be a statement and let P(k) ⇒ P(k + 1), for some natural number k, then P(n) is true for all n ∈ N.

State whether the statements are True or False.
The probability of an occurrence of event A is 0.7 and that of the occurrence of event B is .3 and the probability of occurrence of both is 0.4

State whether the statements:
The points A (-2, 1), B (0, 5), C (-1, 2) are collinear.

If $a, b$ and $c$ are in geometric progression, then $\frac{1}{\log _a m}, \frac{1}{\log _b m}$, and $\frac{1}{\log _c m}$ are in geometric progression.

State whether statement are True or False.
Two sequences cannot be in both A.P. and G.P. together.