Astronomical units, light-years and parallax

Grade 9 Science Worksheet - Challenge Me

NameDate

Circle the best answer.

  1. Four plan cards, labeled A to D. Which plan would measure a nearby star's parallax, by Esme's reading?

    • Photograph it against far stars, then again six months later
    • Photograph it from two nearby towns on one clear, moonless night
    • Measure how bright it looks
    • Photograph it twice in one night
  2. “Parallax diagram:” Why can parallax not be used for very distant stars, by Jun's reading?

    • Earth's orbit is too wide
    • Far stars shift the most, so their images blur
    • Their light is too old to use
    • Their shift is too tiny to measure
  3. Distance (parsecs) = 1 ÷ parallax (arcseconds); smallest parallax 0.001; 1 parsec ≈ 3.26 light-years. A space telescope can measure parallaxes as small as 0.001 arcseconds. About how far away can it reach, by Kira's math?

    • About 1 parsec
    • About 1,000 parsecs, about 3,260 light-years
    • About 0.001 parsecs
    • About 1,000 light-years
  4. Milo's cousin says the farthest stars show the biggest parallax. Which response is best?

    • Disagree: nearer stars shift more, since distance = 1 ÷ parallax
    • Disagree: each star shows the same parallax shift against the background
    • Agree: a big parallax means a big distance
    • Agree: farther things move more
  5. The IAU fixed 1 AU at exactly 149,597,870,700 m. Why fix it exactly, by Noah's reading?

    • Because it equals a light-year
    • Because it measures one year
    • Because Earth's orbit is a perfect circle around the Sun
    • So every scientist uses the same fixed value
  6. Distance (parsecs) = 1 ÷ parallax; 1 parsec ≈ 3.26 light-years. X: parallax 0.25; Y: 8 light-years. Star X has a parallax of 0.25 arcseconds. Star Y is 8 light-years away. Which is nearer, by Pia's math?

    • X, since 0.25 is a small number
    • They are the same distance
    • X, at 4 light-years
    • Y, at 8 light-years; X is about 13
  7. Read this first

    Light travel times

    TripTime
    Sun to Neptuneabout 4.2 hours
    Sun to Proxima Centauriabout 4.25 years
  8. Sunlight takes about 4.2 hours to reach Neptune and about 4.25 years to reach Proxima Centauri. About how many times longer is the trip to Proxima, by Ren's math?

    • About 9 × 10⁶ times longer
    • About 4 times longer
    • About the same; both are about 4
    • About 9,000 times longer
  9. Trip to Proxima Centauri

    QuantityValue
    distance4.02 × 10¹³ km
    speed17 km/s
    one year3.16 × 10⁷ s
  10. A spacecraft at 17 km/s heads for Proxima Centauri, 4.02 × 10¹³ km away. About how many years would it take (1 year ≈ 3.16 × 10⁷ s), by Tala's math?

    • About 75,000 years
    • About 2.4 × 10¹² years
    • About 750 years
    • About 4.25 years
  11. 1 parsec ≈ 3.26 light-years; distance 10 parsecs. A star is 10 parsecs away. About how long does its light take to reach Ari?

    • About 33 years
    • About 3.1 years
    • About 10 years
    • No time; it arrives at once
  12. About how many AU make 1 parsec, and why, by Bo's reading?

    • 1 AU, by definition
    • About 3.26 AU
    • About 206,265 AU, where 1 AU spans 1 arcsecond
    • About 63,241 AU
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Astronomical units, light-years and parallax

Answer Key - Grade 9 Science Worksheet - Challenge Me

Circle the best answer.

  1. Four plan cards, labeled A to D. Which plan would measure a nearby star's parallax, by Esme's reading?

    • Photograph it against far stars, then again six months later
    • Photograph it from two nearby towns on one clear, moonless night
    • Measure how bright it looks
    • Photograph it twice in one night
  2. “Parallax diagram:” Why can parallax not be used for very distant stars, by Jun's reading?

    • Earth's orbit is too wide
    • Far stars shift the most, so their images blur
    • Their light is too old to use
    • Their shift is too tiny to measure
  3. Distance (parsecs) = 1 ÷ parallax (arcseconds); smallest parallax 0.001; 1 parsec ≈ 3.26 light-years. A space telescope can measure parallaxes as small as 0.001 arcseconds. About how far away can it reach, by Kira's math?

    • About 1 parsec
    • About 1,000 parsecs, about 3,260 light-years
    • About 0.001 parsecs
    • About 1,000 light-years
  4. Milo's cousin says the farthest stars show the biggest parallax. Which response is best?

    • Disagree: nearer stars shift more, since distance = 1 ÷ parallax
    • Disagree: each star shows the same parallax shift against the background
    • Agree: a big parallax means a big distance
    • Agree: farther things move more
  5. The IAU fixed 1 AU at exactly 149,597,870,700 m. Why fix it exactly, by Noah's reading?

    • Because it equals a light-year
    • Because it measures one year
    • Because Earth's orbit is a perfect circle around the Sun
    • So every scientist uses the same fixed value
  6. Distance (parsecs) = 1 ÷ parallax; 1 parsec ≈ 3.26 light-years. X: parallax 0.25; Y: 8 light-years. Star X has a parallax of 0.25 arcseconds. Star Y is 8 light-years away. Which is nearer, by Pia's math?

    • X, since 0.25 is a small number
    • They are the same distance
    • X, at 4 light-years
    • Y, at 8 light-years; X is about 13
  7. Read this first

    Light travel times

    TripTime
    Sun to Neptuneabout 4.2 hours
    Sun to Proxima Centauriabout 4.25 years
  8. Sunlight takes about 4.2 hours to reach Neptune and about 4.25 years to reach Proxima Centauri. About how many times longer is the trip to Proxima, by Ren's math?

    • About 9 × 10⁶ times longer
    • About 4 times longer
    • About the same; both are about 4
    • About 9,000 times longer
  9. Trip to Proxima Centauri

    QuantityValue
    distance4.02 × 10¹³ km
    speed17 km/s
    one year3.16 × 10⁷ s
  10. A spacecraft at 17 km/s heads for Proxima Centauri, 4.02 × 10¹³ km away. About how many years would it take (1 year ≈ 3.16 × 10⁷ s), by Tala's math?

    • About 75,000 years
    • About 2.4 × 10¹² years
    • About 750 years
    • About 4.25 years
  11. 1 parsec ≈ 3.26 light-years; distance 10 parsecs. A star is 10 parsecs away. About how long does its light take to reach Ari?

    • About 33 years
    • About 3.1 years
    • About 10 years
    • No time; it arrives at once
  12. About how many AU make 1 parsec, and why, by Bo's reading?

    • 1 AU, by definition
    • About 3.26 AU
    • About 206,265 AU, where 1 AU spans 1 arcsecond
    • About 63,241 AU