Ahmedabad International School
Assessment Sheet-
Grade:                 IBDP - 1             Subject:        Math AI HL
Date:                  July 2024            Unit Name: Number and Algebra
Type of Assessment (Pl.highlight): FA - 1 - Presentation
Name:                                                       Roll No:
Concepts:              Generalisation, Representation, Pattern
Assessment                ● Knowledge and understanding: recall, select and use their
Objectives:( From           knowledge of mathematical facts, concepts and techniques in
                            a variety of familiar and unfamiliar contexts.
the guide):
                          ● Problem-solving: recall, select and use their knowledge of
                            mathematical skills, results and models in both real and
                            abstract contexts to solve problems.
Key Terminology: Arithmetic sequence, geometric sequence, finite area, infinite
                       perimeter, snowflakes, fractals.
Connection with Can an object have finite and infinite properties?
Inquiry Question:
Connections with —---------------------------------------------------------------------
other subjects:
CAS link (if any):     Creativity - Make a 3D chart or model of a fractal.
TOK link (If any): Can an object have both finite and infinite property?
Assessment Worksheet:
Research question – ‘Can an object have both finite and infinite property?
Presentation in a group of 5 using any one shape. [Example -Equilateral triangle, Square,
Regular Pentagon or a Regular Hexagon - Explore Von Koch Snowflakes)] and discuss the
research question.
Aim:
• Communicate clearly and confidently in a variety of contexts
• Develop logical, critical & creative thinking, patience & persistence in problem-solving.
Learning Objectives:
• To introduce students with one of the most important fractals.
• To explore the possibility of creating an infinite object by hand.
• How to calculate length (perimeter) / area of the Von Koch snowflake.
Learning Skills:
• Collaboration
• Communication
• Creativity
• Presentation of ideas using chart or model.
Rubrics:
                     3                         2                         1                  0
 Math Content        Relevant                  Relevant mathematics      Some relevant      The presentation
                     mathematics               commensurate with         mathematics is     does not reach the
 (Use of             commensurate with         the level of the course   used. Limited      standard described
 Mathematics)        the level of the course   is used. The              understanding      by the descriptors
                     is used. The              mathematics explored      is                 below*.
                     mathematics               is mostly correct.        demonstrated.
                     explored is correct.      Good knowledge and
                     Thorough knowledge        understanding are
                     and understanding         demonstrated.
                     are demonstrated.
 Communication       The presentation is       The presentation has      The                The presentation
 (Organised,         coherent, well            some coherence and        presentation has   does not reach the
 concise,            organized, concise        shows some                some coherence.    standard described
 coherent,           and complete.             organization.                                by the descriptors
 complete)                                                                                  Below**.
 Reflection          There is substantial      There is evidence of      There is           The presentation
 (Reviews,           evidence of critical      meaningful reflection.    evidence of        does not reach the
 analyses,           reflection***.                                      limited or         standard described
 evaluation or                                                           superficial        by the descriptors
 interpretation)                                                         reflection.        below****.
* It is expected to produce work that is commensurate with the level of the course. The
mathematics explored should either be part of the syllabus, or at a similar level or beyond.
It should not be completely based on mathematics listed in the prior learning.
**A well-organized project includes an introduction, describes the aim of the project and
has a conclusion. A coherent exploration is logically developed and easy to follow
*** Critical reflection should include the discussion of the research question mentioned
above, though you have only worked on either perimeter or area but you need to explore
the other one also to answer the research question with substantial evidence.
**** The student reviews, analyses and evaluates the project.
* Each Presentation time – 7 to 8 minutes.
* After that question-and-answer session.
* Peer assessment.
* Learner Profile Attribute
Teacher comments/feedback:
(Paste/type) here:
Student reflection & Action plan:
(Paste/type) here:
Which LP have you developed and how- Inquirer, Knowledgeable, Thinker, Communicator,
principled, Open-minded, Caring, Risk-taker, Balanced and Reflective.