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🎓 Grade 1 📘 Math ⭐ Practice

Counting by 5s Number Path Worksheet for Grade 1

Follow clear +5 paths and find the next values with this free Grade 1 counting by 5s number path worksheet for class or home practice.

  • Skill: Follow number paths and count forward by 5s
  • Learning goal: Use number paths to continue counting by 5s and identify the next value in each sequence.
  • Format: Printable PDF worksheet

This free counting by 5s number path worksheet helps Grade 1 learners see skip counting as a steady movement from one number to the next. Children fill missing values on paths, identify the correct +5 path, choose the next number in a sequence, and complete two short challenge paths. These activities use the same mathematical idea in several visual formats, so children practice reasoning instead of copying one list.

The printable works well after a learner can count by 1s and has been introduced to the sequence 5, 10, 15, 20. It is suitable for a short classroom lesson, math center, homework, tutoring session, or homeschool review. The main numbers stay within 80, with one choice question reaching 100.

Download the Counting by 5s Number Path PDF

What children practice

Section 1 shows three eight-box paths. The first begins at 5, the second at 25, and the third at 45. Alternating boxes are blank, so children must keep the path moving by five: 5, 10, 15, 20 and so on. Starting at different values prevents the activity from becoming a simple recital from zero.

Section 2 asks children to find the correct path from three choices. Each choice looks plausible, but only one row increases by exactly five at every step. Section 3 gives five sequences and three answer choices for the next number. Section 4 is a mini challenge: learners complete paths beginning at 10 and 55, with fewer clues and longer sequences.

Learning objectives

  • Continue a counting-by-5s path from several starting numbers.
  • Recognize that every rightward step adds five.
  • Check a sequence for skipped, repeated, or incorrectly spaced values.
  • Explain why a selected number is the next value in the pattern.

How to introduce the number path

Start with a physical path. Place groups of five counters in a row and label the groups 5, 10, 15, and 20. Have the learner move a finger from group to group while saying “plus five.” Then draw arrows between the written numbers. This connects the visual movement to the repeated-addition rule.

Model one blank from Section 1. In 25, __, 35, explain that the missing value must be five more than 25 and five less than 35, so it is 30. Ask the child to check both neighbors before moving to the next blank. On Section 2, read each option aloud and cross out a row as soon as one jump is not five.

For the multiple-choice section, encourage the learner to say the sequence before circling. For the mini challenge, cover the later boxes and solve one step at a time. A final read-through from left to right catches most repeated or skipped numbers.

Worked examples

Fill a path gap

In 45, __, 55, the missing number is 50. Add five to 45, or subtract five from 55. Both checks lead to the same answer.

Choose the correct path

For a path beginning 5, the row 5, 10, 15, 20 is correct because every value is five more than the one before it. A row that changes from 10 to 20 jumps by ten and breaks the rule.

Find the next number

In 65, 70, 75, __, the next number is 80. Count five on from 75, or use 75 + 5 = 80. The ending digit changes from 5 to 0, which is a helpful check.

Common mistakes and helpful corrections

A child may count by 1 and write 26 after 25. Return to five counters or five fingers and make one complete group before writing. Another learner may jump by ten because the printed numbers look far apart. Ask the child to compare each pair and say the difference aloud.

Some children choose an answer because it ends in 0 or 5 without checking the distance. Remind them that both the ending and the +5 rule matter. In the challenge, a learner may lose track after a blank. Cover the unused boxes, point to the last known value, and rebuild the path one jump at a time.

Answer guidance

Section 1 answers are: path a, 10, 20, 30, 40; path b, 30, 40, 50, 60; path c, 50, 60, 70, 80. In Section 2, the correct choices are the first row for a: 5, 10, 15, 20, and the first row for b: 30, 35, 40, 45.

Section 3 answers are a. 20, b. 40, c. 60, d. 80, and e. 95. Section 4 answers are path a, 15, 25, 35, and path b, 60, 70, 80. Ask the learner to explain one answer with a complete sentence such as, “80 comes after 75 because 75 plus 5 is 80.”

Differentiation and extension ideas

For extra support, highlight every other multiple of five on a 1–100 chart. Let the child use nickels, tally groups, fingers, or linking cubes while tracing each path. Complete Sections 1 and 2 first, then return to the choices and mini challenge after a short break.

For an extension, ask the learner to design a new six-box path for a partner, continue either challenge path to 100, or count backward by 5 from 80. A practical connection is an analog clock: starting at 12, count 5, 10, 15, and 20 minutes as the hand moves around the face.

Standards context

Counting by 5s provides useful Grade 1 pattern and equal-group preparation, but it is not listed as a separate Grade 1 Common Core requirement. Skip-counting by 5s appears explicitly in the Grade 2 Common Core place-value standard. Use this printable as a supportive foundation and adjust the amount of help to the learner’s readiness.

Related worksheets

Children who need more number-order practice can begin with the Counting by 1s worksheet collection. Learners ready to compare another equal-jump pattern can try the Counting by 2s worksheets. Oral counting, concrete groups, and written paths work best together because each reinforces the same relationship.

Frequently asked questions

Should children complete every section in one sitting?

Not necessarily. A short session with Sections 1 and 2 is enough for practice. Finish the choice questions and challenge paths later if attention or stamina is limited.

What if a child memorizes the sequence but cannot explain it?

Use counters or a number line and ask the child to show one jump of five. Explaining the movement makes the pattern more flexible than reciting it from memory.