logo

Cambridge IGCSE Mathematics practice

MCQ practice - 1 Determine the lengths of similar figures. 2 Apply the relationships between lengths and areas, including the use of scale factors for similar shapes and their corresponding surface areas. 3 Calculate the volumes of similar solids using the relationship between their lengths. 4 Solve problems related to similarity and provide straightforward explanations, including demonstrating that two triangles are similar using geometric reasoning. - Similarity

Try the question first, then check the answer and practise the same topic again.

At a glance

MCQ

Type

cambridge_mcq

Style

Topic

Similarity

Exam-style question

Try this first

Two similar triangles have a length scale factor of 4. What is the ratio of their areas?.

  1. A.4
  2. B.8
  3. C.12
  4. D.16

Answer and explanation

Attempt the question first, then reveal the model answer and explanation.

Maths method check

  • Topic focus: Similarity.
  • Question style: cambridge_mcq.
  • Reasoning demand: reasoning.
  • Check the operation, notation, units, and final answer form against the question before moving on.

Common mistake

No common mistake is linked to this question yet.

Related flashcards

Flashcard 1 of 6

Press Space to flip, arrows to move

Related practice questions

Question 1 of 5

Choose an answer, get feedback, then move sideways through the set.

0 of 3 attempted

Paper 2 structured question: Similarity

Paper 2Core or Extended Mathematics3 marks

Diagram Description

Two similar triangles ABC and DEF

Triangle ABC is similar to triangle DEF. The length of side AB is 6 cm, and the corresponding side DE is 9 cm. The area of triangle ABC is 24 cm².

Triangle ABCTriangle DEF
AB = 6 cmDE = 9 cm
Area = 24 cm²Area = ?
  1. a

    Calculate the area of triangle DEF.

    Aim for approximately 3 distinct marking points.

    [3]