Use a light-travel scale
Use a light-travel scale using supplied evidence and a solved model.
About 25 minutes, plus any extended practice
Supplied materials
- All measurements and observations below are supplied classroom examples. They are not data from actual learners or a claim about a particular real site.
- Paper or browser document; an ordinary calculator is optional.
- Rule: Travel years equal distance in light-years divided by one light-year per year. Formula: a/1. Variable key: a = distance (light-years)
- Distinct worked inputs and result: A distinct source at 6 light-years is seen with about 6 years of light-travel delay in the simplified model.
- Assessment case 1: Supplied case 1: distance (light-years)=4, using the explicitly named quantities. Travel years equal distance in light-years divided by one light-year per year. What result follows?
- Assessment case 2: Supplied case 2: distance (light-years)=8, using the explicitly named quantities. Travel years equal distance in light-years divided by one light-year per year. What result follows?
- Assessment case 3: Supplied case 3: distance (light-years)=12, using the explicitly named quantities. Travel years equal distance in light-years divided by one light-year per year. What result follows?
- Assessment case 4: Supplied case 4: distance (light-years)=20, using the explicitly named quantities. Travel years equal distance in light-years divided by one light-year per year. What result follows?
- Assessment case 5: Supplied case 5: distance (light-years)=50, using the explicitly named quantities. Travel years equal distance in light-years divided by one light-year per year. What result follows?
- Assessment case 6: Supplied case 6: distance (light-years)=100, using the explicitly named quantities. Travel years equal distance in light-years divided by one light-year per year. What result follows?
Learn the idea
A light-year is a distance, not a duration. For the supplied constant light-travel model, a distance in light-years divided by speed in light-years per year gives travel time.
Travel years equal distance in light-years divided by one light-year per year. The formula in the supplied model is a/1. Variable key: a = distance (light-years). Separate distance unit light-year from time unit year. Observed light represents past emission.
A distinct source at 6 light-years is seen with about 6 years of light-travel delay in the simplified model. The model omits cosmological expansion. Track the quantity and unit before calculating. Explain the meaning of a positive, negative or fractional result when relevant. A numerical answer supports the stated model calculation; broader claims require the additional measurements and assumptions described here.
- Name the measured quantities and their units before substituting values.
- Write the stated rule and use the variable key to match each symbol to its explicitly named quantity.
- Calculate each supplied case separately, keeping intermediate arithmetic and the result unit.
- Explain the result in context and identify the assumption that would invalidate direct use of the rule.
See the method in action
Worked distinct example: A distinct source at 6 light-years is seen with about 6 years of light-travel delay in the simplified model. Method: identify the quantities in the stated rule, substitute using compatible units, and perform the operations in the correct order. Separate distance unit light-year from time unit year. Observed light represents past emission. Interpret the final unit and keep the model assumption visible; this calculation is not a measurement of a real learner or site.
Check your reasoning
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Helpful tips
- Separate distance unit light-year from time unit year.
- Observed light represents past emission.
See the answer and explanation
4 years
Substitute the supplied values: (4)/1 = 4 years. Separate distance unit light-year from time unit year. The model omits cosmological expansion.
Take it further
Changed-input task: use the same stated model with distance (light-years)=5. Expected result: 5 years. Explain what changes and keep this assumption: The model omits cosmological expansion.
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More practice: try new cases
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