“Which fraction is bigger?”
Your child sees the bigger denominator and chooses the smaller amount.
FOR PARENTS WHO KEEP HEARING “I DON’T GET IT”
Your child might remember a rule, then get stuck when the question changes. You want to help—but another explanation of the same rule isn’t always enough.
Shop Class Math gives you something to make together, a question to ask, and an answer with the reasoning explained. Start by making the numbers visible.
See a lesson in action →No child login. No timed test. No workshop required.
Your child sees the bigger denominator and chooses the smaller amount.
A remembered procedure doesn’t carry over to a new problem.
You want to help without preparing a lesson or turning the evening into another worksheet session.
These are examples of learning difficulties—not a diagnosis. The starting point is finding out what your child understands.
TRY IT TOGETHER · FRACTIONS & MEASUREMENT
Use paper or thin cardboard to make a reusable measuring strip. The goal is to connect a fraction of a whole with an actual length—not just memorize a rule.
Gather: paper or card, an inch ruler, a pencil and two colors. An adult cuts a strip 12 inches long and checks its length. Put scissors away before the lesson. No printer needed.
“Which is farther along this strip: one-half of its length, or three-eighths? Show me your guess.”
Let your child point or draw. Don’t supply the answer yet.
Divide the whole strip into eight equal parts. Each part is 1½ inches long. Three parts reach 4½ inches; four parts reach 6 inches.
Illustration—not a full-size cutting template or a photograph.
Parent prompt: “How many eighths reach halfway? How can the strip help us compare?”
Reasoning: ½ = 4/8, so ½ is larger than 3/8. On this strip, the marks are 1½ inches apart. The comparison only works this way because both fractions refer to the same whole.
Mark every 1½ inches, starting at zero. Label the third mark ⅜ and the fourth ½. Ask your child to explain the marks in their own words. If needed, fold a paper strip in half first, then compare its crease with the marks. That is supported practice.
On another day, use an 8-inch strip. Ask: “Where is ⅜ of this strip? Where is ½? Which is farther from the start?” Keep the answer closed while your child tries.
⅜ × 8 = 3 inches. ½ × 8 = 4 inches. One-half is farther from the start; the gap is 1 inch. The fraction relationship stays the same, but the lengths change with the whole.
Notice whether your child explains independently or needs help. One correct answer does not establish lasting understanding.
Too much for today? Start with halves in our free bookmark lesson. If counting is the better starting point, start with three objects. These links are alternatives, not prerequisites.
Use objects, measurements and drawings to give the numbers a meaning.
Follow parent prompts and worked answers. You don’t have to invent the explanation.
Try a new example, record where help was needed, and use the guided plans to continue.
WHEN YOU WANT THE NEXT LESSON READY TOO
Get 144 printable project packs plus a parent handbook: materials lists, connected sessions, teaching prompts, learner pages and worked answers. Choose by current skills, from counting through high-school applications.
Guided starting plans help you select a sequence, prepare materials and save your observations. The collection uses paper, cardboard and planning models—not a delivered physical kit or a set of woodworking builds.
$39 once per household
Current and future library additions included.
No subscription. Materials purchased separately.
We provide a structured way to practice math together. We cannot promise a particular learning result or that a project will resolve every difficulty. These are supplemental pilot materials; physical builds and family outcomes remain unverified. This illustrated walkthrough is not a customer testimonial or a filmed family trial.
For persistent difficulties, see our research-informed dyscalculia guide. The materials do not diagnose or treat a learning disability.