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Explicit and direct instruction: what they are, how to teach them, and what the research says

Teaching new material clearly and in small steps: the teacher shows how, guides students through practice, checks every student, and only then lets them practice alone.

Evidence StrongArea How students learn and remember7 sources, about 9 minutes to readChecked October 2026

What the research says

  1. Strong
  2. Promising
  3. Mixed
  4. Thin
  5. Contradicted

Teaching new material explicitly, with clear explanations, modeling, guided practice and frequent checks, is well supported, especially for students who are new to the content or struggling. A meta-analysis of 328 studies of the scripted Direct Instruction programs found positive effects across subjects, the What Works Clearinghouse rates systematic instruction for students struggling in math as Strong, and a meta-analysis of discovery learning found explicit teaching beat unassisted discovery. Guided discovery with strong support also does well, so the real contrast is guidance versus none.

Rated Strong. Three syntheses and one school trial support it. Three reviews or weaker studies add context but don't move the rating. How we rate the evidence

Checked against each source in October 2026.

The studies behind this rating

  1. Stockard et al. (2018)Meta-analysisSupports

    Every estimated effect of the scripted Direct Instruction programs was positive, and all were statistically significant except those for attitudes and feelings. Effects held up after the programs ended and were larger with more exposure. The authors call them moderate to large.

    Sample 328 studies from 1966 to 2016, 413 study designs, almost 4,000 effectsWho School-age childrenRead it at the source (opens in a new tab)
  2. Fuchs et al. (2021)Practice guideSupports

    Recommendation 1: Provide systematic instruction during intervention to develop student understanding of mathematical ideas. Panel's rating: Strong.

    A What Works Clearinghouse panel distilled recent intervention research for elementary students who struggle in math into six recommendations for small-group intervention in grades K–6, and rated the evidence for all six Strong: systematic instruction, clear mathematical language, concrete and semi-concrete representations, the number line, deliberate teaching of word problems, and regular timed activities for fluency.

  3. Alfieri et al. (2011)Meta-analysisSupports

    For this card: explicit instruction beat unassisted discovery under most conditions. The same review found that discovery with strong support (feedback, worked examples, scaffolding) also worked well, so explicit teaching doesn't have to mean lecturing.

    Sample Two meta-analyses of 164 studies: 580 and 360 comparisonsEffect unassisted discovery vs explicit instruction d = −0.38; enhanced discovery vs other instruction d = 0.30Read it at the source (opens in a new tab)
  4. Pashler et al. (2007)Practice guideSupports

    Recommendation 2: Interleave worked example solutions with problem-solving exercises. Panel's rating: Moderate.

    Rated Moderate the recommendation to interleave worked example solutions with problems students solve themselves: showing a full solution, then having students try one, is a core move of explicit teaching.

  5. Rosenshine (2012)Review (adds context, doesn't move the rating)Supports

    Ten principles of instruction drawn from cognitive science, studies of master teachers and research on scaffolding: begin with review, present new material in small steps, ask many questions and check every student, model, guide practice, check for understanding, aim for a high success rate, scaffold hard tasks, give plenty of independent practice, and review weekly and monthly.

  6. Kirschner et al. (2006)Review (adds context, doesn't move the rating)Supports

    Drawing on how working memory works and on half a century of studies, the authors argue that minimally guided teaching is less effective and less efficient for novices than teaching with strong guidance. The advantage of guidance shrinks once learners know enough to guide themselves.

  7. Hmelo-Silver et al. (2007)Review (adds context, doesn't move the rating)Mixed

    The reply to Kirschner and colleagues: inquiry and problem-based learning are highly scaffolded and shouldn't be lumped with unguided discovery. Context for the debate below; it doesn't move the rating.

What it is

Two phrases get used for this, and it helps to keep them apart.

  • Explicit instruction (or direct instruction with small letters) is a way of teaching any lesson: the teacher states the goal, explains and models in small steps, guides students through practice with lots of questions, checks that every student has it, and then gives independent practice, with review in later lessons. It's often summed up as "I do, we do, you do".
  • Direct Instruction (with capitals) is a specific family of scripted programs in reading, math and language, with carefully sequenced lessons, choral responses and placement tests. Its research base is the meta-analysis by Jean Stockard and colleagues.

Most of what follows is about explicit instruction, which any teacher can use with any curriculum. Where the research is specifically about the scripted programs, we say so.

Barak Rosenshine's summary for teachers lists ten principles that describe explicit instruction well: begin with a short review; present new material in small steps with practice after each step; ask a large number of questions and check every student's response; give models; guide practice; check for understanding; aim for a high success rate; scaffold difficult tasks; give extensive independent practice; and review weekly and monthly. He drew them from three bodies of research (cognitive science, studies of effective teachers and research on scaffolding) and noted that they agree.

Explicit doesn't mean long. A good explicit lesson has more student talk and practice than teacher talk: short explanations, many questions, and students doing the work as soon as they can.

Why it works

Working memory is small. A student meeting a new idea can hold only a few new pieces in mind at once, and if they're also trying to work out what to do, there's little room left to learn it. Clear explanations, worked examples and practice in small steps reduce that load. Paul Kirschner, John Sweller and Richard Clark set out this argument in 2006: for novices, minimal guidance is less effective and less efficient than strong guidance, and the advantage of guidance shrinks only once learners know enough to guide themselves.

The meta-analysis by Louis Alfieri and colleagues is the most direct test. Across 164 studies, explicit instruction beat unassisted discovery under most conditions. But discovery with support (feedback, worked examples, scaffolding, asking learners to explain) beat other forms of teaching. The lesson isn't "always lecture". It's "don't leave novices to work it out alone".

For students who struggle, the evidence is especially clear. The What Works Clearinghouse's 2021 guide on math intervention in the elementary grades rates "provide systematic instruction during intervention" as Strong: clear models, a planned sequence, practice with feedback and cumulative review. Its other five recommendations, also rated Strong, describe the content of that instruction: precise math language, concrete and visual representations, the number line, deliberate teaching of word problems and timed fluency practice.

The scripted Direct Instruction programs have a large body of research behind them. Stockard and colleagues' meta-analysis covered 328 studies from 1966 to 2016: every estimated effect on academic outcomes was positive and statistically significant, the effects held up after the programs ended, and they were larger with more exposure.

A rule of thumb If students can't do the independent practice, the lesson moved to "you do" too soon. Go back to "we do" rather than reteaching from the top.

How to start, by grade

Grades K–2

  1. Start with one or two minutes of review: yesterday's sound, number fact or vocabulary word, answered by everyone together.
  2. Model the new skill in one small step at a time, thinking aloud: "Watch me. I see the a, I say /a/..."
  3. Do it together with choral responses and gestures, several times, with you fading out.
  4. Check every child: whiteboards, fingers, pointing. Call individual names with the random name picker after the whole class has answered.
  5. Give a short independent practice where children are likely to succeed, and pull the few who aren't for another round of "we do".

Grades 3–5

  1. Open with a three-question review of earlier material, answered on paper without notes.
  2. State the goal, then show a complete worked example on the board, explaining each step.
  3. Give a nearly identical problem to do together, then one to do in pairs, asking questions after each step.
  4. Check understanding with an all-student response before releasing anyone to independent work.
  5. Assign independent practice that mixes today's skill with earlier ones, from the math worksheet generator or your own set.

Grades 6–8

  1. Plan the explanation in small steps and write the worked examples in advance, including a common error to discuss.
  2. Alternate: one worked example, one problem students try; then a slightly different one of each.
  3. Ask many questions that require every student to answer (mini whiteboards, cold calling after think time) rather than taking volunteers.
  4. Aim for a high success rate in guided practice before moving on; if many students miss, reteach the step rather than the whole lesson.
  5. Build weekly and monthly review into the plan, so earlier skills keep coming back.

Grades 9–12

  1. Use worked examples for new procedures and fade them: full solution, then one with steps missing, then problems to solve alone.
  2. Model expert thinking aloud for complex tasks such as analyzing a source or structuring an argument, not only for procedures.
  3. Release to independent and open-ended work as students' knowledge grows, since guidance matters most for novices.

Examples

  • I do, we do, you do with a new soundKindergarten–1st grade

    I do: "This is sh. It says /sh/. Watch: /sh/ /i/ /p/, ship." We do: the class blends three sh words with you, then without you. You do: each child reads two sh words to a partner while you listen to three or four children. If most hesitate, back to "we do" with two more words.

  • Worked example, then your turnGrades 3–8

    Solve 3/4 + 1/8 on the board, saying each step and why. Then put up 2/3 + 1/6 and have students solve it on whiteboards while you scan. Then one more with a twist (unlike denominators that aren't multiples). Only after most boards are right do students start the practice set.

  • Modeling a written responseGrades 4–12

    Before students write an answer to a reading question, write one in front of them, thinking aloud: "The question asks why. So I need a reason and evidence. Let me find the sentence that shows it." Then write a second answer together with the class, and only then have them write their own.

  • Five-minute daily reviewGrades 2–12

    Every lesson opens with five quick questions: two from yesterday, two from last week, one from last month. Students answer on paper, you go through answers, and you note which item most missed. Rosenshine's first and last principles (begin with review; review weekly and monthly) in five minutes.

  • Small-group math interventionGrades 1–5

    A group of four students who struggle with place value meet with you for twenty minutes, four days a week. Each session: a short review, a clear model with base-ten blocks, guided practice with every student answering, then a few problems alone, then a quick timed fluency activity. It follows the math intervention guide's recommendations: systematic instruction, concrete representations and regular timed fluency practice.

Common mistakes

Talking too long.
Explicit instruction is short explanations and lots of practice. If you've been explaining for ten minutes without students doing anything, break the explanation into smaller steps with a question or a problem after each one.
Skipping "we do".
Going straight from your model to independent work leaves students who half-understood practicing errors. Guided practice, with every student responding, is where you find out who's ready.
Checking only volunteers.
Asking "Any questions?" or taking the first hand tells you about the confident few. Use all-student responses and random calling, as Rosenshine's principles describe.
Using it for everything, forever.
Guidance matters most for novices. As students gain knowledge, fade the worked examples and give more open problems; Kirschner and colleagues note the advantage of guidance shrinks as learners know more.
Confusing it with a script.
Scripted Direct Instruction programs are one well-researched option, but explicit teaching is a set of moves you can use with any curriculum. You don't need a script to state a goal, model, guide and check.
No review.
A skill taught once and never revisited fades. Build daily, weekly and monthly review into the plan, so earlier material keeps coming back.

Time and cost

Time: no more class time than any other lesson; the change is how the time is used. Planning takes longer at first, because worked examples and good questions have to be written in advance.

Money: none for explicit teaching. Scripted Direct Instruction programs are commercial and come with training costs.

Training: moderate. Most teachers already explain and model; the hard parts are breaking content into small enough steps, checking every student, and having the discipline to go back to guided practice when checks show it's needed.

Debates and open questions

Explicit instruction or inquiry? This is one of the longest-running arguments in education. Kirschner, Sweller and Clark argued that minimal guidance doesn't work for novices; Cindy Hmelo-Silver and colleagues replied that inquiry and problem-based learning are highly scaffolded and shouldn't be lumped with unguided discovery. The Alfieri meta-analysis suggests both are partly right: unassisted discovery does worse than explicit teaching, and well-supported discovery does well.

What about the scripted programs? The Stockard meta-analysis is large and consistently positive, but it covers the Direct Instruction family specifically, not explicit teaching in general, and the authors found effects were larger with more exposure, which is a reason to judge them over a year rather than a few weeks. Some teachers dislike scripts; the research is about outcomes for students, not about whether teachers enjoy the materials, and both are worth weighing.

Does it kill motivation or creativity? Critics worry that teacher-led lessons make students passive. The Stockard meta-analysis found the scripted programs' effects on attitudes and feelings weren't statistically significant, rather than negative. A well-run explicit lesson is unusually active for students, with constant questions and practice; a poorly run one is a lecture.

Tools that do it

Free, on this site, nothing to sign up for. Class lists stay in your browser.

  • Random name picker: check every student, not just volunteers: ask, give think time, then pick names.
  • Math worksheet generator: independent practice sets that mix today's skill with earlier ones.
  • Base-ten blocks: model place value step by step on the projector, then have students do it with you.
  • Flashcard maker: daily and weekly review of facts and vocabulary from earlier lessons.
  • Countdown timer: keep explanations short and practice moving: three minutes to model, five minutes of guided practice.
  • Exit tickets: a final check that tells you who's ready for independent work tomorrow.

Questions teachers ask

What's the difference between direct instruction and explicit instruction?
Explicit instruction (sometimes called direct instruction with small letters) is a general way of teaching: clear goals, modeling, guided practice, checks and review. Direct Instruction with capitals is a family of scripted commercial programs built on the same ideas. The research on each is different, and this card covers both.
Is explicit instruction just lecturing?
No. A lecture is long teacher talk with little checking. Explicit instruction is short explanations broken into small steps, with frequent questions that every student answers and practice after each step. Students in a good explicit lesson do more work, not less.
Does it work for advanced students?
Guidance matters most when students are new to the material. Kirschner and colleagues note the advantage of strong guidance shrinks once learners have enough knowledge to guide themselves, so advanced students can move to independent and open-ended work sooner.
What is I do, we do, you do?
A short name for the release of responsibility in an explicit lesson. I do: the teacher models. We do: teacher and students practice together, with the teacher fading support. You do: students practice alone. The checks between stages decide when to move on.
Is there research on the scripted Direct Instruction programs?
A lot. Stockard and colleagues' 2018 meta-analysis pooled 328 studies over fifty years and found positive effects on academic outcomes across reading, math, language and spelling, which held up after the programs ended.
Can explicit instruction work with hands-on learning?
Yes. Modeling with manipulatives, then guided practice with the same materials, is explicit instruction. The math intervention guide rates using concrete and semi-concrete representations as Strong alongside systematic instruction.

Cite this card

Peabody Teach. (2026, October 29). Explicit and direct instruction: what they are, how to teach them, and what the research says. https://teach.peabody.kids/library/practices/explicit-instruction

Written for teachers by Peabody Teach from the sources listed above, which we read on the publisher's or clearinghouse's own page. We summarize and link; we don't copy. No ads, no affiliate links. Something wrong or out of date? Tell us.