QUESTION IMAGE
Question
set a pages 295 - 298
what ordered pair names point a?
start at the origin. the x - coordinate is the horizontal distance along the x - axis. the y - coordinate is the vertical distance along the y - axis.
the ordered pair for point a is (7, 3).
set b pages 299 - 306
in the table, the x - coordinate is in the left column and the y - coordinate is in the right column. use the table to plot the ordered pairs. then draw a line to connect the points.
reteaching
remember to first find the x - coordinate. then find the y - coordinate. write the coordinates (x, y) in order.
use the grid to answer the questions.
- which point is located at (9, 5)?
- which point is located at (2, 3)?
- what ordered pair names point t?
- what is the ordered pair for the origin?
remember that you can use a tool, such as a ruler, to draw a line connecting the points on the graph.
- use the table below to plot the ordered pairs. then complete the graph by connecting the points.
- write ordered pairs for two more points on the line.
Set A - Question 3: What ordered pair names Point T?
Step1: Find x - coordinate of T
Look at the grid. Point T is 3 units to the right of the origin along the x - axis. So the x - coordinate is 3.
Step2: Find y - coordinate of T
Point T is 4 units up from the origin along the y - axis. So the y - coordinate is 4.
Step3: Form the ordered pair
An ordered pair is in the form \((x,y)\). So for Point T, the ordered pair is \((3,4)\).
Step1: Recall origin definition
The origin is the point where the x - axis and y - axis intersect.
Step2: Determine coordinates
At the origin, the horizontal distance (x - coordinate) from the origin is 0, and the vertical distance (y - coordinate) from the origin is 0. So the ordered pair is \((0,0)\).
Step1: Find first additional point
Let's take \(x = 10\). Using \(y=\frac{1}{2}x\), when \(x = 10\), \(y=\frac{10}{2}=5\). So one ordered pair is \((10,5)\).
Step2: Find second additional point
Let's take \(x = 12\). Using \(y=\frac{1}{2}x\), when \(x = 12\), \(y=\frac{12}{2}=6\). So another ordered pair is \((12,6)\).
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\((3,4)\)