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# The page_ids of included pages should the same as those in the sample repo.
# Notice, don't do analysis and download test for this flow desc using
# submit_page_answer_by_ordinal_and_test helper.
{% from "yaml-macros.yml" import indented_include %}
title: "RELATE Test Quiz"
description: |
# RELATE Test Quiz
rules:
start:
-
if_before: end_week 1
if_has_role: [student, ta, instructor]
if_has_fewer_sessions_than: 4
may_start_new_session: True
may_list_existing_sessions: True
-
may_start_new_session: False
may_list_existing_sessions: True
access:
-
permissions: [view, submit_answer, end_session, see_correctness, see_answer_after_submission]
grade_identifier: la_quiz
grade_aggregation_strategy: use_latest
grading:
-
credit_percent: 100
groups:
-
id: intro
pages:
-
type: Page
id: welcome
content: |
# Welcome to the test quiz for RELATE!
Don't be scared.
-
id: quiz_start
shuffle: False
pages:
-
{{ indented_include("questions/pdf-file-upload-example.yml", 8) }}
-
type: TextQuestion
id: half
value: 5
prompt: |
# A half
What's a half?
answers:
- type: float
value: 0.5
rtol: 1e-4
- <plain>half
- <plain>a half
-
{{ indented_include("questions/krylov.yml", 8) }}
-
type: MultipleChoiceQuestion
id: matrix_props
is_optional_page: True
shuffle: False
credit_mode: proportional
prompt: |
# Matrix properties
You know that the matrix $A$ satisfies $A=A^T$.
Which of the following is true about $A$?
choices:
- ~CORRECT~ $A$ has real eigenvalues.
- $A$ has eigenvalues with positive real part.
- $(x,y) = x^TAy$ is an inner product.
- ~CORRECT~ $A$ has orthogonal eigenvectors.
- $AA^T=I$
-
{{ indented_include("questions/survey-age-question.yml", 8) }}
-
id: quiz_tail
shuffle: False
pages:
-
type: FileUploadQuestion
id: anyup
access_rules:
add_permissions:
- change_answer
is_optional_page: True
maximum_megabytes: 0.5
prompt: |
# Upload your favorite file
Upload anything you like below.
mime_types:
- application/octet-stream
rubric: |
Have they uploaded a file?
-
type: TextQuestion
id: neumann
value: 0
prompt: |
# Neumann series
What's $\operatorname{Id} + A + A^2 +A^3+\cdots$?
answers:
- <sym_expr>1/(1-A)