Question
Maximum number of points on parabola $y^2 = 16x$ which are equidistant from a variable point $P$ (which lie inside the parabola), is -

Answer

c

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

Let $\vec{a}, \vec{b}$ and $\vec{c}$ be three non-zero non-coplanar vectors. Let the position vectors of four points $A, B, \quad C$ and $D$ be $\vec{a}-\vec{b}+\vec{c}, \lambda \vec{a}-3 \vec{b}+4 \vec{c}$, $-\vec{a}+2 \vec{b}-3 \vec{c}$ and $2 \vec{a}-4 \vec{b}+6 \vec{c}$ respectively. If $\overrightarrow{A B}$, $\overline{ AC }$ and $\overline{ AD }$ are coplanar, then $\lambda$ is :
There are $5$ roads leading to a town from a village. The number of different ways in which a villager can go to the town and return back, is
If $A = \left[ {\begin{array}{*{20}{c}}1&{ - 1}&1\\0&2&{ - 3}\\2&1&0\end{array}} \right]$ and $B = (adj\,A)$, and $C = 5A,$ then $\frac{{|adjB|}}{{|C|}}$=
The number of values of $ x$  where the function $f(x) = \cos x + \cos (\sqrt 2 x)$ attains its maximum is
Let $A_1, A_2, \ldots \ldots, A_m$ be non-empty subsets of $\{1,2,3, \ldots, 100\}$ satisfying the following conditions:

$1.$ The numbers $\left|A_1\right|,\left|A_2\right|, \ldots,\left|A_m\right|$ are distinct.

$2.$ $A_1, A_2, \ldots, A_m$ are pairwise disjoint.(Here $|A|$ donotes the number of elements in the set $A$ )Then, the maximum possible value of $m$ is

Let $\alpha, \beta \in N$ be roots of equation $x^2-70 x+\lambda=0,$ where $\frac{\lambda}{2}, \frac{\lambda}{3} \notin N$. If $\lambda$ assumes the minimum possible value, then $\frac{(\sqrt{\alpha-1}+\sqrt{\beta-1})(\lambda+35)}{|\alpha-\beta|}$ is equal to :
Let $f ( x )=\frac{ x }{\left(1+ x ^{ n }\right)^{\frac{1}{ n }}}, x \in R -\{-1\}, n \in N , n > 2$. If $f ^{ n }( x )= (fofof \ldots \ldots$ upto $n$ times) $( x )$, then $\operatorname{Lim}_{n \rightarrow \infty} \int \limits_0^1 x^{n-2}\left(f^n(x)\right) d x$ is equal to $...............$.
The $G.M.$ of roots of the equation ${x^2} - 18x + 9 = 0$ is
If $y = 3[x] + 1 = 4[x -1] -10$, then $[x + 2y]$ is equal to (where $[.]$ is $G.I.F.$)
If $8=3+\frac{1}{4}(3+p)+\frac{1}{4^2}(3+2 p)+\frac{1}{4^3}(3+3 p)+\ldots \infty,$ then the value of $p$ is