UScore Academy · Science projects

Test a claim about digital information

HS-PS4-2 · Two 45-minute sessions

HS-PS4-211th grade anchorTwo 45-minute sessions

When does a digital message resist noise, and when does it fail?

Submit: An evidence record, explanation and revision.

Related lesson: Waves and Optics

This is a teacher-led extension beyond the short lesson. The task supplies a performance opportunity; completion alone does not certify mastery, full NGSS coverage or state alignment.

Teacher review guide

Build the idea

Digital systems represent information with discrete symbols. Thresholding and error-control schemes can help recover a message after some noise, but severe noise can still cause errors. Copying discrete values can avoid cumulative analog degradation; digitization also involves resolution, sampling and storage tradeoffs.

Science / engineering practice

Asking questions and evaluating claims

Core idea

Digital information offers conditional transmission and storage advantages

Crosscutting concept

Stability and change

Evidence and model inputs

Original transmission model: send bits 1,0,1 using voltages 5,0,5. Received values 4.2,0.7,3.8 decode using a 2.5 V threshold. A second channel returns 2.0,3.0,4.0. Optional triple repetition sends each bit three times and uses a majority vote, increasing message length threefold.

Keep actual observations, published findings and invented model cases labeled separately. If a source or required equipment is unavailable, pause that part with a teacher; do not invent results.

Materials and preparation

Paper, graph paper or spreadsheet, and the linked readings.

Grade-level scope

Conceptual and simple numerical coding models; detailed communications circuitry is not required.

Do the work

  1. Decode both channels and count errors relative to the original.
  2. Create a three-copy code for the message and test one corrupted copy per group.
  3. Ask what noise assumptions make thresholding or repetition helpful.
  4. Compare storage/transmission cost with reliability; distinguish an analog waveform from its sampled digital representation.
  5. Evaluate “digital information never loses quality” using the two cases and a finite-resolution example.

Learner worksheet

Write on paper or type here and print. Entries stay in this page’s memory and are lost when you leave or reload; they are not saved or submitted.

Check your reasoning

  1. What does the first channel decode to?
  2. What does the second decode to?
  3. What can majority voting correct here?
  4. Is threefold repetition free?

Teacher review guide

Review the actual deliverable and discuss the reasoning. For each criterion, use 0 when evidence is absent or fundamentally incorrect, 1 when partly supported with a material error or omission, and 2 when accurate, supported and complete for the stated task. Maximum 8 points is a task score, not a proficiency certification. Give feedback and allow revision.

  1. Decodes messages and measures errors correctly.
  2. Asks useful questions about noise and recovery.
  3. Evaluates a digital advantage with a counterexample.
  4. Explains reliability, sampling or storage tradeoffs.
Answer guidance for the reasoning checks

What does the first channel decode to?

1,0,1: no errors under this threshold.

What does the second decode to?

0,1,1: two errors.

What can majority voting correct here?

One corrupted symbol in each three-symbol group, under this model.

Is threefold repetition free?

No. It uses three times as many transmitted symbols.

Access, support and extension

Offer read-aloud support, labeled diagrams, larger print or an oral/recorded explanation while preserving the scientific reasoning. A partner or teacher can handle physical manipulation while the learner plans, records and interprets. Use a teacher-provided measured dataset only when its provenance and limitations are explicit; it does not replace conducting an investigation when that is the assessed practice. For greater independence, remove prompts and ask learners to compare a second explanation or test another justified revision.

Sources and standard reference

Instructional text and hypothetical cases are original. Linked source readings supply published evidence where specified. Teachers should judge fit with their course and state requirements.