MCQ
A point at which all the three perpendicular coordinate axes meets is known as:
  • A
    Meeting point
  • Origin
  • C
    Triple point
  • D
    None of these

Answer

Correct option: B.
Origin
The three perpendicular coordinate axes meets at one of the point which divides the plane into eight quadrant.
The $1^{st}$ quadrant has all positive points, $2^{nd}$ has $x-ve$ and remaining $2\ +ve$ points and so on.
Only $(0, 0, 0)$ is not included in any quadrant and is the intersection point.
Thus, the three axes meet at $(0, 0,0)$ from where the eight quadrants originate.
Hence, the point is known as origin.

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

One diagonal of a square is along the line $8x - 15y = 0$ and one of its vertex is $(1, 2)$ Then the equation of the sides of the square passing through this vertex, are
If the line $lx + my + n = 0$ is a tangent to the parabola ${y^2} = 4ax$, then locus of its point of contact is
Number of solution$(s)$ of the equation $ln(1 + sin^2x) = 1 -ln(5 + x^2)$ is -
The points $A\, (1, 3)$ and $C\, (5, 1)$ are the opposite vertices of rectangle. The equation of line passing through other two vertices and of gradient $2$, is
If $m$ arithmetic means $( A . Ms )$ and three geometric means $(G.Ms)$ are inserted between $3$ and $243$ such that $4^{\text {th }}$ $A.M.$ is equal to $2^{\text {nd }}$ $G.M.$, then $m$ is equal to
The values of parameter $'a'$ such that the line $\left( {{{\log }_2}\left( {1 + 5a - {a^2}} \right)} \right)x - 5y - \left( {{a^2} - 5} \right) = 0$ is a normal to the curve $xy = 1$ , may lie in the interval
Let $b_i>1$ for $i=1,2, \ldots, 101$. Suppose $\log _e b_1, \log _e b_2, \ldots, \log _e b_{101}$ are in Arithmetic Progression ($A.P$.) with the common difference $\log _e 2$. Suppose $a_1, a_2, \ldots, a_{101}$ are in $A.P$. such that $a_1=b_1$ and $a_{51}=b_{51}$. If $t=b_1+b_2+\cdots+b_{51}$ and $s=a_1+a_2+\cdots+t_{65}$, then
In a city $20$ percent of the population travels by car, $50$ percent travels by bus and $10$ percent travels by both car and bus. Then persons travelling by car or bus is......$\%$ 
$\mathop {\lim }\limits_{n \to \infty } \,\frac{{\sum\limits_{r = 0}^n {{{\tan }^{ - 1}}\left( {1 + r + {r^2}} \right)} }}{n}$ is equal to
In the expansion of ${\left( {x - \frac{3}{{{x^2}}}} \right)^9},$ the term independent of $x$ is