(C) Given values are $a=5, b=3, c=-8, d=-5$.We need to find the coordinates of the point $(a+c, b+d)$.First,calculate the $x$-coordinate: $a+c = 5 + (

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(C) Given values are $a=5, b=3, c=-8, d=-5$.We need to find the coordinates of the point $(a+c, b+d)$.First,calculate the $x$-coordinate: $a+c = 5 + (-8) = -3$.Next,calculate the $y$-coordinate: $b+d = 3 + (-5) = -2$.The point is $(-3, -2)$.Since both the $x$-coordinate and $y$-coordinate are negative,the point lies in the third quadrant.

Class 9 Mathematics Coordinate Geometry Mix Examples - Coordinate Geometry

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If $a=5, b=3, c=-8$ and $d=-5$,then in which quadrant does the point $(a+c, b+d)$ lie?

A
First quadrant
B
Second quadrant
C
Third quadrant
D
Fourth quadrant

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Mix Examples - Coordinate Geometry

The points $(1, -1), (2, -2), (4, -5), (-3, -4)$:

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If $(2x - 3, y + 3)$ and $(x + 7, 2y - 2)$ are the same point in the coordinate plane,then the values of $x$ and $y$ are .......... respectively.

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The point $(-10, 0)$ lies:

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Plot the following points and check whether they are collinear or not:
$(1,3), (-1,-1), (-2,-3)$

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Taking $0.5 \ cm$ as $1 \ unit,$ plot the following points on the graph paper:
$A(1, 3), B(-3, -1), C(1, -4), D(-2, 3), E(0, -8), F(1, 0)$

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If $a=5, b=3, c=-8$ and $d=-5$,then in which quadrant does the point $(a+c, b+d)$ lie?

Similar Questions

The points $(1, -1), (2, -2), (4, -5), (-3, -4)$:

If $(2x - 3, y + 3)$ and $(x + 7, 2y - 2)$ are the same point in the coordinate plane,then the values of $x$ and $y$ are .......... respectively.

The point $(-10, 0)$ lies:

Plot the following points and check whether they are collinear or not:$(1,3), (-1,-1), (-2,-3)$

Taking $0.5 \ cm$ as $1 \ unit,$ plot the following points on the graph paper:$A(1, 3), B(-3, -1), C(1, -4), D(-2, 3), E(0, -8), F(1, 0)$

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Plot the following points and check whether they are collinear or not:
$(1,3), (-1,-1), (-2,-3)$

Taking $0.5 \ cm$ as $1 \ unit,$ plot the following points on the graph paper:
$A(1, 3), B(-3, -1), C(1, -4), D(-2, 3), E(0, -8), F(1, 0)$