Checking and securing understanding of congruent triangles (RHS)
I can understand and use the criteria by which triangles are congruent (RHS).
Checking and securing understanding of congruent triangles (RHS)
I can understand and use the criteria by which triangles are congruent (RHS).
Lesson details
Key learning points
- For a right-angled triangle, you need the hypotenuse and one other side length to prove congruence.
- Right-angled triangles, by definition, have a right-angle.
- There is a special relationship between the sides in a right-angled triangle.
Common misconception
Pupils may make incorrect assumptions about diagrams containing a right angle.
Remind pupils that they cannot assume there is a right angle, just because two line segments look as if they are perpendicular to each other.
Keywords
Congruent - If one shape can fit exactly on top of another using rotation, reflection or translation, then the shapes are congruent.
Similar - Two shapes are similar if the only difference between them is their size. Their side lengths are in the same proportions.
Pythagoras' theorem - Pythagoras’ theorem states that the sum of the squares of the two shorter sides of a right-angled triangle is equal to the square of the hypotenuse.
Licence
This content is © Oak National Academy Limited (2024), licensed on Open Government Licence version 3.0 except where otherwise stated. See Oak's terms & conditions (Collection 2).
Video
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Starter quiz
6 Questions
$$w$$ -
14.2 cm
$$y$$ -
16.3 cm
$$z$$ -
11.8 cm
Exit quiz
6 Questions
a -
90°
b -
AC
c -
BC
d -
RHS