WorksheetJoy

Multiplication Practice - 2-Digit Times 1-Digit

Download PDF
worksheetjoy.com
Name
Date
Title: Multiplication Practice
✏️ Multiply the numbers and write the answer in the box.

Practice and check

Worked example

Split one factor into tens and ones; add the two partial products.

23 × 4 = (20 × 4) + (3 × 4) = 92

  1. 23 × 4 = (20 × 4) + (3 × 4) = 92
Check answers after trying

1: 23 × 4 = 92 2: 36 × 3 = 108 3: 45 × 6 = 270 4: 52 × 7 = 364 5: 19 × 8 = 152 6: 64 × 5 = 320 7: 78 × 4 = 312 8: 27 × 9 = 243 9: 83 × 6 = 498 10: 95 × 3 = 285

Printed order

Next worksheet: Multiplication Practice 2 - Multiplication with Regrouping

Shared practice guide

Tips for Parents

▸ Why It Matters This worksheet bridges memorized times tables and written column multiplication with ten 2-digit-by-1-digit problems: 23×4, 36×3, 45×6, 52×7, 19×8, 64×5, 78×4, 27×9, 83×6, and 95×3. Every problem produces a carry when the ones digits are multiplied — unavoidable in all ten — but the problems split into two groups after that. Nine (all except 23×4) need a second carry, from the tens into the hundreds column, giving a three-digit answer. Only 23×4 keeps its tens-column total under 10, landing on a clean two-digit answer (92) with no second carry. The real skill being tested is tracking whether a second carry is needed, problem by problem, instead of assuming every answer will be three digits long. ▸ Getting Started Have your child work one problem at a time, multiplying the ones digit first and saying the product out loud before writing anything. If that product is 10 or more, a small carry digit goes above the tens column — in 78×4, 8×4=32, so a “3” gets carried up before the tens are multiplied. Next they multiply the tens digits and add in the carried number, saying that new sum out loud too, since it decides whether a second carry into the hundreds place is needed. Have your child write the ones-place answer first and work leftward, so digits don't get written out of order under time pressure. A small scratch space near each problem for carry numbers keeps them visually separate from the final answer. ▸ If They Get Stuck If an answer looks wrong, check 23×4 first: it's the only problem with a two-digit final answer, so a three-digit answer there signals carrying into the hundreds out of habit rather than need. Walk through it together — 3×4=12 (carry 1), then 2×4+1=9 — and point out that 9 is under 10, so nothing is left to carry. If digits get mixed up, have your child circle the small carried number in a different color before adding it in, or point to the column header (ones, tens, hundreds) before writing each digit. ▸ Praise Points Celebrate problems like 19×8 and 27×9, where the ones-digit product (72 and 63) and the resulting tens-column sum are both large, making it easy to lose track of a digit — getting these right shows real control over carrying. Just as importantly, praise your child for correctly leaving 23×4 as a two-digit answer without tacking on an extra hundreds digit. That restraint is often harder to teach than the carrying itself, since it shows genuine checking rather than a fixed pattern.

What This Worksheet Builds

Builds fluency in 2-digit by 1-digit column multiplication across ten problems (23×4, 36×3, 45×6, 52×7, 19×8, 64×5, 78×4, 27×9, 83×6, 95×3), aligning digits by place value. Every problem trains the first carry from the ones into the tens column, but the set deliberately splits: nine continue with a second carry into the hundreds column for a three-digit answer, while one, 23×4, stops at a clean two-digit result — training students to verify whether a second carry is needed rather than assume every answer is three digits long.

Next Step

Once your child multiplies all ten problems here without missing a carry — including correctly stopping at two digits for 23×4 — move on to Multiplication Practice 2, where every problem requires two carries with no exceptions. That worksheet removes the need to check whether a second carry applies, since it always does, making it the right place to build speed and automatic recall in the full two-carry process before advancing to 3-digit by 1-digit problems.