What similar means
Same shape, any size
Two figures are similar if they have the same shape, whether or not they are the same size.
↳ Angles stay put; lengths all scale together.
Shared by a Veda teacher · Generated with Veda AI · Sep 2026
Veda Bites are swipeable micro-lessons — each one teaches exactly one idea. Here's a taste from this kit; the app has the full deck.
Same shape, any size
Two figures are similar if they have the same shape, whether or not they are the same size.
↳ Angles stay put; lengths all scale together.
Similar or congruent?
↳ Congruent is similar with scale factor 1.
One way only
ALL congruent figures are similar.
↳ This exact sentence is an exam favourite.
A parallel line splits both sides alike
If $DE \parallel BC$ in triangle $ABC$, then $\frac{AD}{DB} = \frac{AE}{EC}$.
↳ Also known as Thales' Theorem.
The two forms
↳ Choose one form and use it on both sides.
Never mix the forms
$\frac{AD}{DB} = \frac{AE}{EC}$ ✓ and $\frac{AD}{AB} = \frac{AE}{AC}$ ✓
↳ Decide the form first, then write both sides.
Two figures are similar when they have the same SHAPE, whatever their size. For polygons that means two things at once: every pair of corresponding angles is equal, AND every pair of corresponding sides is in the same ra…
~35 min · full explanation, examples & memory tricks in the app
A line drawn parallel to one side of a triangle cuts the other two sides in the same ratio. This is the Basic Proportionality Theorem — the one theorem of this chapter you are asked to prove — and its converse runs the o…
~45 min · full explanation, examples & memory tricks in the app
Triangles are far friendlier than other polygons: you never have to check both conditions. Equal angles alone force proportional sides (AA), proportional sides alone force equal angles (SSS), and one equal angle between…
~50 min · full explanation, examples & memory tricks in the app
171 questions laddered from warm-up to topper-level, each with an explanation. A taste:
Two figures are similar when they have
Beginnerthe same shape, whatever their size
Similarity is about shape alone.
Two figures are congruent when they have
Beginnerthe same shape and the same size
Congruence is the stricter idea.
Which statement is true?
Beginnerall congruent figures are similar
Congruence is similarity with scale factor 1; the converse fails.
The symbol $\sim$ means
Beginneris similar to
Congruence uses a different symbol.
60 flashcards in this kit — the app reviews them with spaced repetition so the right card returns on the right day.
Every game is built from this kit's own content — scores feed your mastery, so playing counts as studying.
The full Veda Bites deck, complete notes, spaced-repetition flashcards, leveled MCQs, tests and games for this kit — plus Daily Facts and the Arena, every day.