Here is where Emma stands and what to do
Emma is at grade pace overall and the one piece not yet holding is the Grade 5 place-value and decimal work. Everything underneath it, right through the Grade 4 material, came back solid. A few topics came up short once: counting equal squares inside a rectangle and measuring angles in degrees as parts of a circle. One miss can be a slip, so this report does not call them gaps.
Emma can bring the math right up to date in Grade 5 place value, where a lesson on finding the power-of-10 factor between two places of the same digit does most of the work. That idea sits under the decimal work the rest of Grade 5 leans on, so closing it makes what comes next easier. About 30 minutes a day, 5 days a week is the whole ask and Emma can do most of it alone, because the practice is self-paced and explains the math itself, so nobody has to sit and teach it.
The first real win comes fast: Emma's Grade 5 place value and arithmetic can reach a solid, working level in about 2 weeks. That covers rounding decimals and the way a digit's value shifts as it moves across places.
Emma came into this assessment with a genuinely solid foundation underneath, which is the part that takes years to build and is easy to overlook. A short assessment can say this much because the questions adapt as they go and the read will keep sharpening as practice adds evidence.
What this read is based on
A short, adaptive run that adjusted to Emma with every answer. Here is the curriculum read.
This picture puts Emma across every assessed area on one map, so you don't have to hold five separate readings in your head. The red outline is the assessment reference, the skills in the material included at this point in Grade 5, while the green outline marked 'where Emma is' traces where Emma stands today; the closer the two run in an area, the closer Emma already is there.
The red outline is the comparison point: the material included at this point in Grade 5.
The two outlines sit nearly on top of each other across the board, which is what being at grade pace looks like, with place value and multi-digit arithmetic the one area where the green line still has a little ground to make up.
Why this might differ from your child’s report card
A report card and this assessment are not measuring the same thing. Grades mostly reflect recent classwork: homework turned in, effort, participation and tests on whatever was taught that week. They are a good read on how Emma is keeping up with the current lesson.
This assessment checks something different. It looks at whether the skills the rest of math is built on are solid and have stuck, including foundations from earlier grades that class may not have revisited in a while. That can land either way: sometimes it surfaces quiet gaps underneath strong grades and sometimes it shows a child knows more than recent grades suggest. Either way, it is the part a report card cannot see and it is what we use to plan the next step.
It follows how skills connect. Every skill leans on the ones before it (its prerequisites) and sets up the ones that come next. By tracing that chain, the assessment can spot a shaky foundation from an earlier grade even when this week’s grades look fine, because that gap quietly pulls on everything built on top of it.
What we keep watching
An adaptive assessment taken in one sitting shows one day of work. The picture sharpens with every practice session after it.
How can a short assessment reveal so much?
Math builds on itself. Place value sets up multi-digit arithmetic, fractions set up ratios, and solving equations leans on earlier work. Because the skills are connected, a single answer tells us about the skills around it, not just the one we asked.
So we don’t test every skill one by one. The assessment is adaptive (each answer shapes the next question) and reads the answers together the way Knowledge Space Theory does: research on how math skills connect, so a few well-chosen questions can map a much bigger picture. The result isn’t a single score; it’s a map of strengths, gaps and the spots where a bit more practice would help.
Why so few multiple-choice questions?
You may notice Emma wasn't picking from lists of options very often. Most of the questions asked for an answer to be constructed: typing a value, marking a number line, dragging pieces into place. With a few choices on the page a guess comes out right about one time in four by luck. Across a whole assessment that luck piles up as noise, so asking Emma to build the answer means a correct response tells us something real.
Emma is at grade pace overall, with Grade 5 place value the one soft spot
First of all, big congrats to Emma on finishing the first Level Up assessment. The read came back clear in most areas and it puts Emma at grade pace overall for the Grade 5 work covered so far this year.
Emma needs grade-level practice rather than catch-up work: the Grade 4 material underneath is in place and what's left to do sits in Grade 5 place value and decimals. Rounding decimals and the way a digit's value shifts across places are the two pieces holding that area back and the lesson on finding the power-of-10 factor between two places of the same digit is the piece that matters most. Over the next four to six weeks the decimal work should start feeling noticeably steadier.
Where Emma stands across each area
Place value and arithmetic
Grade 5 developingEmma is developing at Grade 5 in place value and multi-digit arithmetic, the one area where the Grade 5 work hasn't settled yet, measured against the Grade 5 material included by October.
The Grade 4 base is strong: ten-times place value relationships (how a number grows or shrinks by a factor of ten) and multiplying with partial products (breaking a multiplication into place-value pieces) both held. Emma also reads tenths and hundredths confidently, which is exactly what the Grade 5 decimal work builds on.
Rounding decimals is a clear gap, with both attempts missed. For example, a number line problem asking for the nearest hundredth came out wrong. Place-value scaling, how a digit's value changes as it shifts across places, isn't secure either and those two pieces account for most of what this area still needs.
Measurement and data
Grade 4 foundationsEmma is working at a solid Grade 4 level in measurement and data, the area covering measuring length, weight, volume and time, and reading data from charts and graphs. Compared with the end of Grade 4, this one is in good shape.
No Grade 5 topics in this area are included by this point in our learning calendar, so this result covers earlier grades.
Picking the right unit for an object or a length came easily and so did whole-number measurement word problems, including conversions and time.
Operations and word problems
Grade 4 foundationsEmma is proficient at Grade 4 in operations and algebraic thinking, which covers addition, subtraction, multiplication, division and solving word problems. Nothing here needs catch-up work.
No Grade 5 topics in this area are included by this point in our learning calendar, so this result covers earlier grades.
Factors, multiples and primes came back solid and so did generating patterns from a rule, including spotting features the rule never mentioned.
Fractions
Grade 4 foundationsEmma is proficient in Grade 4 fractions and decimals, though we saw less of this area than the others, so the read here is the lightest one in the report.
No Grade 5 topics in this area are included by this point in our learning calendar, so this result covers earlier grades.
Adding and subtracting mixed numbers with the same denominator held up and so did comparing decimals and placing them on a number line.
Geometry
Grade 4 foundationsEmma handled Grade 4 geometry cleanly, measured against the end of Grade 4. Nothing in this area came back as a weak spot.
No Grade 5 topics in this area are included by this point in our learning calendar, so this result covers earlier grades.
The Grade 4 pieces held: points, lines, segments and rays, plus classifying 2D shapes by their angles and parallel sides, which is the harder end of Grade 4 geometry.
How to read these bars
Green is our estimate of the share of that grade’s curriculum Emma already knows. Red is the rest: skills that aren’t solid yet and still need work. The percentage on the right is the green portion: 88% means about 88 out of every 100 skills are in.
Within each domain, the highlighted grade label marks the level Emma is currently working on. The solid line at 70% marks proficient: from there on, the grade reads as solid. It is an estimate from the assessment and practice confirms it skill by skill.
How confident are we?
A clear picture in every area but one: we saw less of fractions and decimals.
We had enough evidence across place value, geometry, measurement and operations to be confident in what those areas say. Fractions and decimals came up less often, so that part of the picture could still move as Emma practices.
How we read a whole area, not just the questions asked. Every answer also updates what we can infer about the skills directly connected to it: the ones it depends on (its prerequisites) and the ones that build on it (what comes next). So each area’s read reflects far more than the few questions asked there. A single response ripples out across the connected map of skills, which is how a short assessment can place a child across the full curriculum.
What’s underneath those gaps
The Grade 5 work on multiplying and dividing by powers of 10 (the exponent shorthand for tens, hundreds and thousands) keeps slipping and the reason sits one step below it. Place-value scaling, how a digit's value shifts as it moves across places, is also not secure and both came up in this assessment. Emma needs the scaling idea solid first and the powers-of-10 work will follow.
See how foundations connect (1:01): levelupmath.com/watch/foundationsPacing is on track
Beyond the Grade 5 gaps above, the timing on the answers Emma got right adds one more finding. On those questions the pace sat right around that of a student who has the material cold, which means the facts and procedures are mostly recalled rather than rebuilt from scratch each time. That part of math takes the longest to build and Emma already has it.
Fluency comes from doing the same kinds of problems many times with feedback in the moment and from spacing those repetitions across days instead of piling them into one sitting; a skill sets fastest when it comes back just as it is starting to fade. Even strong students lose speed without that, since being able to work an answer out is different from having it ready. This is the state worth keeping sharp rather than assuming it stays.
Emma's earlier-grade foundation is already where it needs to be, so the work is the Grade 5 place-value piece first, then the longer polish stretch toward full mastery.
Sub-grade gaps closed to working knowledge.
Grade-level work covered so far, brought to working knowledge.
Sub-grade work consolidated to full mastery.
Grade-level work covered so far, consolidated to full mastery.
Sub-grade gaps closed to working knowledge.
Grade-level work covered so far, brought to working knowledge.
Sub-grade work consolidated to full mastery.
Grade-level work covered so far, consolidated to full mastery.
This estimate covers the Grade 5 material included by this point in our learning calendar, plus earlier grades. Topics that start later in the school year are not in it yet. Mastery here means earned in practice: a completed session that proves the skill. Proficient is the assessment’s estimate of working knowledge. At 30 minutes a day, 5 days a week, practice runs through one sequential queue, so the four phases share the same timeline. These are calibrated estimates, not promises. Some kids glide through quickly; others need a little more scaffolding before a topic clicks: extra worked examples, a hint or two, an additional session on a stubborn skill. The numbers come from today’s assessment and re-tune every session as Emma practices, so the picture sharpens as the work progresses.
The first place-value work starts paying off within the first few weeks and the rest of the Grade 5 picture follows from there. The skill carrying it is finding the power-of-10 factor between two places of the same digit and it works like a lever: comparing decimals, writing them in expanded form and the powers-of-10 work all open up behind it. The whole climb takes a while, but the movement shows early.
Emma can reach a solid, working level in Grade 5 place value and arithmetic in about 2 weeks and full mastery in Grade 4 operations and word problems in about 3 weeks. In Grade 4 operations that means factors and multiples, patterns from rules and checking whether an answer is reasonable.
Firming up Grade 5 place value
The dashboard opens with short checks rather than lessons, which is a good sign: they confirm things the assessment already believes Emma knows. In place value that means comparing numbers written in different forms, with the first real lesson, finding the power-of-10 factor between two places of the same digit, sitting right behind it. That lesson is the piece of Grade 5 work carrying the most weight right now. Measurement opens on a check about picking the best unit to measure an object or time. Operations opens on a check about deciding if a word problem's answer is reasonable. Emma picks the area each day, so none of these has to come first.
What the place-value work opens up
Once that check clears, the dashboard turns to finding the power-of-10 factor between two places of the same digit. That single skill is what comparing decimals, writing decimals in expanded form and the powers-of-10 work all rest on, so it opens several Grade 5 topics at once rather than just one. The decimal work should feel different fairly soon after it settles.
Holding the Grade 5 year cleanly
At 30 minutes a day, 5 days a week, practice keeps bringing a skill back right as it starts to fade. A skill only counts as learned when Emma can do it reliably rather than once and that returning is what keeps it from slipping away the way crammed material does. For a child already at grade pace, the job is mostly keeping it there as the Grade 5 material gets heavier through the winter.
What happens next
How daily practice works (1:24)levelupmath.com/watch/practiceEmma practices on the dashboard, starting from the work this report points to. The film follows one session from the warm-up to a mastered skill and shows what you can see from your side.
How Quests work (1:16)levelupmath.com/watch/questsLevel Up lets you set quests for Emma's progress. You and Emma pick the reward together and tie it to a certain number of skills mastered: a game night, a trip, a bike upgrade. Quests track skills mastered rather than time spent, so they follow Emma's real progress. A quest of 30 skills is about the size of the Grade 5 place value and multi-digit arithmetic work Emma still has open.