Grades 6–8 · English language artsAbout 150 minutes
English language artsGrades 6–8About 150 minutes
Follow a multistep measurement procedure precisely and decode its symbols and key terms
Several sessions: close reading of the original technical text, modeled analysis, a supervised hands-on measurement where the lesson includes one, independent practice and a written response.
Ohio learning standards this draft targets
ela-2017:RST.6-8.3ela-2017:RST.6-8.4
Read the standard text
ela-2017:RST.6-8.3 Follow precisely a multistep procedure when carrying out experiments, taking measurements, or performing technical tasks.
ela-2017:RST.6-8.4 Determine the meaning of symbols, key terms, and other domain-specific words and phrases as they are used in a specific scientific or technical context relevant to grades 6-8 texts and topics.
Provisional targets. Clause-by-clause educational review is still pending.
📘Section 1 · LearnLearn the idea
The eight steps in order. The quantities the diagram shows are the ones that protect the measurement: the rim goes 50 millimeters into the soil, the fill line sits 50 millimeters above the soil, readings are taken every 5 minutes (every 1 minute on a repeat run if the can was already empty at a reading), a run stops at the first 5-minute reading of 25 millimeters or more, or at 30 minutes, and the rate is depth in millimeters divided by minutes and multiplied by 60 to give millimeters per hour.
Learning goal: Follow precisely a multistep procedure for taking a measurement, explain what happens to the result when a step is skipped, shortened or done out of order, and determine the meaning of the symbols, key terms and other domain-specific words and phrases as they are used in this specific scientific and technical context.
Original procedure — Measuring How Fast Water Enters Soil with a Can and a Timer. Written for this lesson. It is safe to carry out with an adult present who has first confirmed that the spot may be used and is clear of buried lines. The readings quoted later are hypothetical.
Purpose. To measure the infiltration rate of a soil surface in millimeters per hour (mm/h), so that two surfaces can be compared fairly.
Materials. A ring about 10 cm across and open at both ends, called the can in this procedure: preferably a 15 cm length of plastic drain pipe, which has no sharp edge, or else a steel food can with both ends removed and the cut edges covered with tape by an adult; a short block of wood; a rubber mallet; a ruler marked in millimeters; a permanent marker; a jug holding at least 2 L of water, with more within reach (each fill of the can takes about 0.4 L); a timer; a notebook; a small piece of flat plastic or cardboard.
Steps. (1) With an adult, choose a level spot at least 1 m from any building or paved edge. Before the can goes in, the adult confirms that the site owner allows it and that the spot is clear of buried utility lines: a marker flag or paint shows where a line was found, not everywhere a line runs, so where any doubt exists the adult has the spot checked through the free call-before-you-dig service (811 in the United States) or the group uses a deep tub of soil from the site instead. Clear loose leaves without digging. (2) Stand the can on the soil, lay the block across its top, and tap the block with the mallet until the rim is 50 mm into the soil. Check the depth with the ruler at two points on the rim. The soil must seal against the can all the way around. (3) Inside the can, mark a line 50 mm above the soil surface. This is the fill line. (4) Lay the plastic on the soil inside the can, pour water onto the plastic until the level reaches the fill line, then remove the plastic. This first fill is the wetting run: let it drain completely without timing it. (5) Refill to the fill line and start the timer the moment the water touches the line. (6) Every 5 min, measure with the ruler how far the water level has fallen below the fill line and record the time and the depth in mm. Stop at the first 5-minute reading at which the level has fallen 25 mm or more, or at the 30 min reading, whichever comes first; the time and depth of that last reading are the ones used in step 7. (Readings are taken only every 5 min, so a run ends at a scheduled reading, not at the instant the level passes 25 mm.) If at any reading the can is already empty, all 50 mm went in at some unknown moment before that reading, so the reading cannot give a rate: record “emptied before” that time, compute nothing from it, and repeat steps 5 to 7 at the same spot with a reading every 1 min, stopping at the first reading at which the level has fallen 25 mm or more, or at 30 min. (7) Compute the infiltration rate: depth fallen (mm) ÷ time (min) × 60 = rate in mm/h. Record the date, whether it rained in the last 24 h, and a one-line description of the soil surface. (8) Repeat steps 5 to 7 once more at the same spot, then move the can and repeat all the steps at the second surface you want to compare.
Safety. A plastic pipe ring has no sharp edge and is the better choice. If a steel can is used, its cut edges are sharp: keep them taped, check the tape after driving and before the can is pulled out, and let the adult drive and remove it. Pour gently. Never drive the can or dig anywhere that has not been cleared for buried lines; if the spot cannot be cleared, use a tub of soil. Wash your hands afterward.
Why “precisely” is the whole standard. A procedure is a set of steps whose order, quantities and wording were chosen so that the result means something. Following it precisely means doing each step as written, in the written order, with the written quantities, and recording exactly what the step says to record. It does not mean doing something similar. The reason is in the formula in step 7. The rate is depth divided by time, so anything other than the soil that changes the depth or the time changes the answer, and the number you write down stops being a measurement of the soil. Every step exists to remove one of those other influences. When you read a procedure, read each step twice: once for what to do, and once for what it protects.
What a skipped or shortened step does to the result. Suppose you drive the can only 10 mm into the soil instead of 50 mm. Water finds the gap under the rim and escapes sideways, the level in the can falls quickly, and the computed rate is falsely high: the number measures the leak, not the soil. Suppose you skip the wetting run in step 4. Dry soil usually takes water faster in the first minutes than it does once its pores are wet (some very dry soils do the opposite and repel water at first, which is another reason to wet the spot before timing), so the first timed run at a dry spot usually shows a rate that differs from a wetted spot's for a reason that is not the soil. If you compare a dry sunny lawn with a damp shady one without wetting runs, they will differ partly because of their starting moisture. The wetting run brings both surfaces closer to the same starting wetness; it does not make them identical, and the rate usually keeps falling during the timed run, which is why the stopping rule matters. Suppose the water reaches the line but you set the jug down, find the timer and start it 2 min later, while still measuring every fall from the fill line. Water has been entering the soil for those 2 min unrecorded, so the recorded time is too short by 2 min; because rate equals depth divided by time, a smaller time gives a larger rate. If 25 mm really took 20 min from the moment the water touched the line, the true rate is 25 ÷ 20 × 60 = 75 mm/h, but a timer started 2 min late records 18 min and 25 ÷ 18 × 60 ≈ 83 mm/h. (Pouring ends when the water reaches the line, so finishing the pour is not the error; the delay after the line is.) Suppose you ignore the stopping rule and let one site run for 60 min while the other stops at 30 min. The later minutes of a run are slower than the first minutes, so the two averages cover different stretches of the run and are not comparable. Finally, suppose you skip the record of rain in the last 24 h. The numbers survive but the meaning does not, because a week later nobody can explain why one site was slower.
Doing steps out of order. Order matters when a step depends on the state created by an earlier one. Marking the fill line (step 3) before the wetting run (step 4) gives the wetting run a line to fill to and makes the second fill reach the same height as the first, so both fills start with the same head. Timing the wetting run (doing step 6 during step 4) records the dry-soil rate as if it were the wetted-soil rate. Moving the can before the repeat (doing step 8's second half before its first half) throws away the check that the same spot gives a similar number twice.
Determining the meaning of symbols as they are used here. Symbols in a technical text are abbreviations with exact meanings in that context, and the context can change the meaning. In this procedure: mm is millimeter, a thousandth of a meter; cm is centimeter; m is meter; min is minute, not minimum; h is hour; L is liter. The slash in mm/h means per: millimeters of water depth for each hour of time. A rate is a division, so mm/h is millimeters divided by hours, which is why step 7 divides by minutes and then multiplies by 60 to convert to hours. The symbols ÷ and × are divide and multiply; = states that two quantities are equal; ≈ means approximately equal and is used when a division has been rounded, as in 25 ÷ 18 × 60 ≈ 83 mm/h. If the class records temperature, °C is degrees Celsius. In a class data sheet you may also meet Δ, which means change in, so Δh = 25 mm means the water height changed by 25 mm, and t = 20 min names the elapsed time. To determine a symbol's meaning, look first for the sentence in the text that defines it, then check the unit it carries, then check whether the arithmetic around it makes sense with that meaning.
Determining the meaning of key terms and domain-specific words and phrases. Some words in this procedure have an everyday meaning and a different meaning here. Infiltration is water entering the soil from the surface; it is not filtering, not runoff and not evaporation. Infiltration rate is the depth of water that enters per unit of time. A seal is the tight contact between the rim and the soil that stops leaks. A run is one complete fill-and-drain, not fast movement. Level is the height of the water surface, not flatness, except in step 1, where a level spot means a flat one; the same word carries two meanings in the same text, and only the sentence tells you which. A reading is a recorded value, and the fill line is the reference mark all readings are measured from. Head is the height of water standing above the soil; a higher head pushes water in faster, which is why every run starts at the same 50 mm fill line; the head then falls as the water goes in. Compacted soil has been pressed so its pores are smaller and less connected. Steady state is reached when the rate stops falling as the soil wets; this procedure's runs of at most 30 min usually end before that, so the rate from step 7 is an average for this procedure, not a steady infiltration rate. Runs that follow the same stopping rule are comparable as averages under this procedure, but a fast soil reaches 25 mm sooner than a slow one, so two runs can still cover different stretches of time. That is why step 7 uses the time of the last reading, and why a closer comparison uses the same time window, such as the first 5 min, at both surfaces. Domain-specific phrases matter as much as single words: “whichever comes first” in step 6 means the run ends at the first of the two conditions, not the second, and “the first 5-minute reading at which” means the rule is applied at scheduled readings, not between them; “at least 1 m” sets a minimum, not an exact distance; “the moment the water touches the line” sets the instant the timer starts.
The misconception. Students often treat symbols and units as decoration to be copied and read mm/h as “millimeters and hours.” The unit is the meaning. A rate of 75 mm/h says that, if the soil kept accepting water at that pace, the water level would fall 75 mm in an hour; the number without the unit says nothing, and the unit written as mm·h would mean something different and wrong. A second misconception is that a step whose purpose you cannot see can be skipped. The wetting run looks like wasted water until you understand that it reduces the dry-soil effect. In a technical text, the steps you do not understand are the ones to reread, not the ones to skip.
A fully worked model. A group follows all eight steps at a lawn edge. Readings: 5 min, 8 mm; 10 min, 14 mm; 15 min, 19 mm; 20 min, 23 mm; 25 min, 26 mm. The 25 min reading is the first at which the level has fallen 25 mm or more, so the stopping rule ends the run at that reading, and 26 mm and 25 min are the numbers used; the level crossed 25 mm somewhere between the 20 and 25 min readings, but the rule uses readings, not the crossing. Rate: 26 ÷ 25 × 60 = 62.4 mm/h. The first 5 min gave 8 mm, which is 8 ÷ 5 × 60 = 96 mm/h; the last 5 min gave 3 mm, which is 3 ÷ 5 × 60 = 36 mm/h. The rate fell as the soil wetted, exactly what the wetting run and the stopping rule were written to handle. The group records 62.4 mm/h, the date, no rain in the last 24 h, and “mowed lawn, slightly damp,” then repeats at the same spot.
✏️Section 2 · ModelWork through the examples
Worked reading of a leak: A group drives the can only 15 mm into the soil. Their single reading is 5 min, 24 mm, and mud appears in a ring outside the can. Computed rate: 24 ÷ 5 × 60 = 288 mm/h. The mud ring is water escaping under the rim, so this number measures the leak, not the soil. The correct response is not to report 288 mm/h with a note; it is to pull the can, move it 30 cm, and redo steps 2 through 7, because step 2 protects every later step.
Worked symbol decoding: A data sheet says “Δh = 26 mm at t = 25 min; rate ≈ 62 mm/h.” Δh is the change in water height, 26 mm. t is elapsed time, 25 min, a scheduled 5-minute reading like every reading in this procedure. The rate is 26 ÷ 25 × 60 = 62.4, which the sheet has rounded to 62, so it uses ≈ correctly; writing = 62 would state something false, because the rate is 62.4, not 62. The unit mm/h confirms the meaning: depth per hour. A student who reads Δh as “delta height equals 26 millimeters and hours” has attached the time unit to the wrong quantity.
Worked out-of-order step: A group does the wetting run, then marks the fill line 50 mm above the now-wet, slightly settled soil surface, then times a run. Their number is usable, because the timed run still starts with a 50 mm head. But a second group marks the line, does the wetting run, times a run, and then re-marks the line 60 mm up because “more water seemed better.” Their second timed run has a larger head, which pushes water in faster, and their two runs cannot be averaged. Order and quantity both belong to the procedure.
🧩Section 3 · DoPractice, demonstrate, and explain
Procedure trace: Copy the eight steps in a two-column chart. In the second column write what each step protects: the seal, the head, the starting wetness, the timing, the comparable duration, or the record of conditions. Then write, for three steps of your choice, one sentence predicting whether skipping that step would make the computed rate too high, too low or meaningless, and why, using the formula rate = depth ÷ time × 60.
Independent performance: With an adult, carry out the procedure at two different surfaces (for example, a lawn and a bare path). Record every reading with its time and unit, compute the rate for each run, and repeat once at each spot. Then write a half-page report. Success criteria: the data table shows time in min and depth in mm for every reading; each rate is computed by the step 7 formula with the arithmetic shown and the unit mm/h; the two runs at each spot are compared and any difference larger than about a quarter of the smaller value is discussed; the report names one place where your group deviated from the written procedure, even slightly, and explains its likely effect on the number; and every symbol you used (mm, min, mm/h, ≈, Δ) is used the way this lesson defines it.
✅Section 4 · Check7-question lesson practice test
An adult may read the prompts aloud. Answer independently with words, objects, drawings or a demonstration before opening the answer guide. Award 1 point for a correct result or claim and 1 point for a matching explanation or demonstration; where a question asks only for a result (a corrected sentence, a spelling, a count), a fully correct result earns both points, and the answer guide shows what a complete response contains. Record prompting separately. The total (two points per question) is local practice feedback, not an Ohio proficiency level.
Problem 1
A group's water reaches the fill line, but they set the jug down and start the timer two minutes later, still measuring every fall from the fill line. Will their computed rate be too high, too low or unchanged? Explain with the formula.
Show worked solution
Too high. Rate equals depth divided by time, and the recorded time is shorter than the true time by the two minutes during which water was entering the soil unrecorded. A smaller divisor gives a larger quotient. For example, 25 mm in a true 20 min is 75 mm/h, but recording 18 min gives about 83 mm/h.
Problem 2
Explain what the wetting run in step 4 protects and what would happen to a comparison of a dry site and a damp site without it.
Show worked solution
Dry soil usually accepts water faster in its first minutes than wet soil does, so a timed run at a dry spot usually starts with an unusually high rate that falls as the pores fill; a very dry, water-repellent soil can do the reverse. The wetting run brings both sites closer to the same starting wetness. Without it, a dry site and a damp site would differ partly because of their starting moisture, not their soil, and the comparison would be unfair; with it, the difference is reduced, not removed, which is why the report still records rain in the last 24 h.
Problem 3
A reading is 5 min, 24 mm, and mud appears in a ring outside the can. What does the number measure, and what should the group do?
Show worked solution
The rim is not sealed, so water is escaping under it; the 24 mm measures the leak, not the soil. The group should pull the can, move it, drive it the full 50 mm, check the seal, and redo the wetting run and the timed run. Reporting the number with a note would still be reporting a measurement of something other than infiltration.
Problem 4
Determine the meaning of mm/h as it is used in this procedure, and explain why step 7 multiplies by 60.
Show worked solution
mm/h means millimeters of water depth per hour: the slash means per, and a rate is a division of depth by time. The readings are taken in minutes, so depth divided by minutes gives mm/min; multiplying by 60, the number of minutes in an hour, converts it to mm/h.
Problem 5
The word level appears in step 1 (a level spot) and in step 6 (the water level). Determine each meaning and say how you know.
Show worked solution
In step 1, level means flat, because the step is about choosing a place to stand the can. In step 6, level means the height of the water surface, because the step measures how far it has fallen below the fill line. The sentence and the action tell which meaning applies; the same word carries two domain meanings in one text.
Problem 6
Readings at a spot are 5 min, 8 mm; 10 min, 14 mm; 15 min, 19 mm; 20 min, 23 mm; 25 min, 26 mm. When does the stopping rule end the run, and what is the rate?
Show worked solution
At the 25 min reading, the first scheduled reading at which the fall is 25 mm or more, and it came before the 30 min reading. The level crossed 25 mm somewhere between 20 and 25 min, but readings are taken only every 5 min, so the rule uses the reading, not the crossing. Rate = 26 ÷ 25 × 60 = 62.4 mm/h. The run also shows the rate falling over time: 96 mm/h in the first 5 min and 36 mm/h in the last 5 min.
Problem 7
A data sheet reads Δh = 26 mm at t = 25 min; rate ≈ 62 mm/h. Explain each symbol and why ≈ is the right sign.
Show worked solution
Δh is the change in water height, 26 mm; t is the elapsed time, 25 min, a scheduled reading; mm/h is millimeters per hour. 26 ÷ 25 × 60 = 62.4, which has been rounded to 62, so ≈ (approximately equal) is correct; = would state something false, because the rate is 62.4, not 62.