(B) In the Cartesian plane,a point $(x, y)$ has coordinates with opposite signs if one coordinate is positive and the other is negative.Case $1$: $x >

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(B) In the Cartesian plane,a point $(x, y)$ has coordinates with opposite signs if one coordinate is positive and the other is negative.Case $1$: $x > 0$ and $y Case $2$: $x 0$. This corresponds to the Second quadrant.Therefore,a point with coordinates of opposite signs lies in either the Second quadrant or the Fourth quadrant.

Class 9 Mathematics Coordinate Geometry Cartesian System

Easy

In which quadrant does a point lie if its coordinates have opposite signs?

A
First or Second quadrant
B
Second or Fourth quadrant
C
First or Third quadrant
D
None of these

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Coordinate Geometry

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Cartesian System

The abscissa of all points on the $x$-axis is:

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The line joining $X(3, 5)$ and $Y(-4, 5)$ is parallel to the $\ldots \ldots \ldots$ axis.

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If $(x+2, 7)$ and $(2x-1, 7)$ are the same point,then $x = $ ...........

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Without plotting the points,indicate the quadrant in which they will lie,if:
$(i)$ abscissa is $-5$ and ordinate is $3$
$(ii)$ ordinate is $5$ and abscissa is $3$

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State whether the following statement is true or false:
Point $(-3, -5)$ lies in the second quadrant.

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In which quadrant does a point lie if its coordinates have opposite signs?

Similar Questions

The abscissa of all points on the $x$-axis is:

The line joining $X(3, 5)$ and $Y(-4, 5)$ is parallel to the $\ldots \ldots \ldots$ axis.

If $(x+2, 7)$ and $(2x-1, 7)$ are the same point,then $x = $ ...........

Without plotting the points,indicate the quadrant in which they will lie,if:$(i)$ abscissa is $-5$ and ordinate is $3$$(ii)$ ordinate is $5$ and abscissa is $3$

State whether the following statement is true or false:Point $(-3, -5)$ lies in the second quadrant.

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Without plotting the points,indicate the quadrant in which they will lie,if:
$(i)$ abscissa is $-5$ and ordinate is $3$
$(ii)$ ordinate is $5$ and abscissa is $3$

State whether the following statement is true or false:
Point $(-3, -5)$ lies in the second quadrant.