MCQ
Write the correct answer in the following: The points whose abscissa and ordinate have different signs will lie in:
- A$I$ and $II$ quadrants.
- B$II$ and $III$ quadrants.
- C$I$ and $III$ quadrants.
- ✓$II$ and $IV$ quadrants.
✓
Answer
Correct option: D.
$II$ and $IV$ quadrants.
The points whose abscissa and ordinate have different sings will be of the from $(-x, y)$ or $(x,-y)$ and these points will lie in $II$ and $IV$ quadrants.
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
In fig, if $AD = BC$ and $\angle\text{BAD} = \angle\text{ABC},$ then $\angle\text{ACB}$ is equal to: 
→In a frequency distribution, the mid-value of a class is $15$ and the class intervals is $4$. The lower limit of the class is:
→In the given figure, $O$ is the centre of the circle $ABE$ is a straight line. if $\angle\text{DBE}=95^\circ$ then $\angle\text{AOD}$ is equal to:
→Two straight lines $AB$ and $CD$ intersect one another at the point $O$. If $\angle\text{AOC}+\angle\text{COB}+\angle\text{BOD}=274^\circ,$ then $\angle\text{AOD}=$
→In a rhombus ABCD, if $A B=A C$, then $\angle A B C$ is
→In the given figure, $AB \| CD$ and $O$ is a point joined with $B$ and $D$, as shown in the figure such that $\text{ABO}=35^\circ$ and $\angle\text{CDO}=40^\circ$ Reflex $\angle\text{BOD}=?$
→The total surface area of a cone whose radius is $\frac{\text{r}}{2}$ and slant height $2l$ is:
→If the curved surface area of a cylindrical pillar is $264\ m^2$ and its volume is $924\ m^3$ then its diameter is:
→In the given figure, chords $AD$ and $BC$ intersect each other at right angles at a point $P.$ If $\angle\text{DAB} = 35^\circ,$ then $\angle\text{ADC}=$
→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: $\frac{0}{9}$is rational number.
Reason: $\frac{0}{9}$ is a rational number that is equal to $0.$
→Assertion: $\frac{0}{9}$is rational number.
Reason: $\frac{0}{9}$ is a rational number that is equal to $0.$