Checking understanding of plotting coordinates
I can plot coordinates in the first quadrant.
- Year 7
Checking understanding of plotting coordinates
I can plot coordinates in the first quadrant.
Lesson details
Key learning points
- Coordinates can be plotted in the first quadrant.
- Shapes can be described using coordinates.
- Moving all the points of a shape using the same rule will translate the shape.
Keywords
Quadrant - A quadrant is any one of the four areas into which a space is divided by the $$x$$ and $$y$$ axes.
Origin - The origin is where the $$x$$-axis and $$y$$-axis cross. It has the coordinate pair (0,0).
Plot - Drawing on a graph or map is known as plotting.
Translate - Translation is a transformation in which every point of a shape moves the same distance in the same direction.
Common misconception
Confusion between which is which out of (1,4) and (4,1). Is it up and along? Along and up?
Clarity of language helps. Coordinates are written x, then y coordinate. Move first in the x-direction. There are no 'corridors and stairs'.
Licence
Prior knowledge starter quiz
6 Questions
Q1.Which word best describes this: $$(4,1)$$
Q2.Which of these best describes the purpose of a coordinate?
Q3.One of our axes is missing a label. What should it be labelled?

Q4.What is this coordinate?

Q5.What is this coordinate?

Q6.Which of these are properties of a square?
Assessment exit quiz
6 Questions
Q1.The coordinate $$(0,0)$$, where the $$x$$ and $$y$$ axes cross, is called the .

Q2.Which language best describes this coordinate position?

Q3.What are the coordinates of points A and B?

Q4.Match the points to the correct coordinate.

A -Â $$(3,3)$$
B -Â $$(0,3)$$
C -Â $$(0,0)$$
D -Â $$(3,0)$$
Q5.If you take the coordinate $$(2,1)$$, add $$5$$ to the $$x$$-coordinate and leave the $$y$$-coordinate unchanged, which of these best describes the change in position of the point?
Q6.Coordinates A, B and C form a triangle. If you add 2 to the $$y$$ coordinate of all three points, where will the triangle translate to?



