QUESTION IMAGE
Question
- plot the following points on the coordinate plane below.
- p(5,5)
- q(-1,5)
- s(0,0)
- t(-3,-4)
- u(0,6)
- v(1.5,4)
- w(3,-2.5)
- r(-3,0)
- z(6,-6)
- n(-3,6)
- state the coordinate of the given point
- a
- b
- c
- d
- e
- f
- g
- h
- j
- k
Step1: Recall coordinate - plane rules
In a coordinate - plane, for a point $(x,y)$, $x$ is the horizontal (abscissa) and $y$ is the vertical (ordinate) distance from the origin $(0,0)$.
Step2: Plot points in part 9
For $P(5,5)$: Move 5 units to the right along the $x$ - axis and 5 units up along the $y$ - axis and mark the point.
For $Q(-1,5)$: Move 1 unit to the left along the $x$ - axis and 5 units up along the $y$ - axis and mark the point.
For $S(0,0)$: The point is at the origin.
For $T(-3,-4)$: Move 3 units to the left along the $x$ - axis and 4 units down along the $y$ - axis and mark the point.
For $U(0,6)$: Move 0 units along the $x$ - axis and 6 units up along the $y$ - axis and mark the point.
For $V(1.5,4)$: Move 1.5 units to the right along the $x$ - axis and 4 units up along the $y$ - axis and mark the point.
For $W(3,-2.5)$: Move 3 units to the right along the $x$ - axis and 2.5 units down along the $y$ - axis and mark the point.
For $R(-3,0)$: Move 3 units to the left along the $x$ - axis and 0 units along the $y$ - axis and mark the point.
For $Z(6,-6)$: Move 6 units to the right along the $x$ - axis and 6 units down along the $y$ - axis and mark the point.
For $N(-3,6)$: Move 3 units to the left along the $x$ - axis and 6 units up along the $y$ - axis and mark the point.
Step3: Determine coordinates in part 10
For point $A$: Count the horizontal and vertical distances from the origin. The $x$ - coordinate is 3 and the $y$ - coordinate is - 2, so $A(3,-2)$.
For point $B$: The $x$ - coordinate is 0 and the $y$ - coordinate is - 1, so $B(0,-1)$.
For point $C$: The $x$ - coordinate is 4 and the $y$ - coordinate is 3, so $C(4,3)$.
For point $D$: The $x$ - coordinate is - 2 and the $y$ - coordinate is 2, so $D(-2,2)$.
For point $E$: The $x$ - coordinate is 3 and the $y$ - coordinate is - 1, so $E(3,-1)$.
For point $F$: The $x$ - coordinate is 3 and the $y$ - coordinate is 0, so $F(3,0)$.
For point $G$: The $x$ - coordinate is - 3 and the $y$ - coordinate is 2, so $G(-3,2)$.
For point $H$: The $x$ - coordinate is - 1 and the $y$ - coordinate is - 2, so $H(-1,-2)$.
For point $J$: The $x$ - coordinate is - 2 and the $y$ - coordinate is - 1, so $J(-2,-1)$.
For point $K$: The $x$ - coordinate is 0 and the $y$ - coordinate is 1, so $K(0,1)$.
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Points in part 9 are plotted on the first coordinate - plane.
- $A(3,-2)$
- $B(0,-1)$
- $C(4,3)$
- $D(-2,2)$
- $E(3,-1)$
- $F(3,0)$
- $G(-3,2)$
- $H(-1,-2)$
- $J(-2,-1)$
- $K(0,1)$