The distance from p(x, y) to origin is x^2-y^2 - Vidyadip

Question

The distance from $p(x, y)$ to origin is $\sqrt{x^2-y^2}$

✓

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 Coordinate Geometry→Coordinate Geometry — all question types→Maths STD 10 question papers→Gujarat Board STD 10 question papers→Gujarat Board question paper generator→

Similar questions

$\sin ( A + B )=\sin A +\sin B$.

If the graph at polynomial intersects X-axis at only one point then polynomial can't be quadratic polynomial.

HCF of 12, 15 and 21 is 1.

$2 x-y=9$ and $2 x+y=19$ then we get solution $(4,3)$.

The probability that a leap year selected at random will contain 53 Thursday is $\frac{2}{7}$.

If $AB + BC > AC$ then the points $A , B$ and $C$ are not collinear.

If for an AP if common difference is negative then it is possible that sum of first $m$ terms and the sum of first $n$ terms will be same.

$\quad \frac{x}{2}=\frac{8}{y}=4$ then $x-y=\ldots \ldots \ldots . . \quad(8,2,6)$

If the pair of linear equations $a_1 x+b_1 y+c_1=0$ and $a_2 x+ b _2 y+ c _2=0$ has unique solution then $x=$___________
${\left[\frac{ c _1, a _2- c _2 a _1}{ a _1, b _2- a _2 b _1}, \frac{ b _1 c _1- b _2 c _1}{ a _1 b _2- a _2 b _2}, \text { where } a_1 b_2-a_2 b_1 \neq 0 \text {, where } a, b_2-a_2 b_1 \neq 0 \frac{ a _1 b _2- a _2 b _1}{1}\right]}$

For an arithmetic progression if $S _n=5 n^2-3 n$ then $a_n=10 n-8$.