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Estimating Sums of Money
By rounding, scholars find that adding money amounts becomes a breeze! They round two and three-digit numbers (with decimals) in these addition problems to get approximate sums. For each, mathematicians write the new addition equation...
DK Publishing
It's Raining Numbers! - Mixed Tables
It's raining math problems! Use this multiplication and division skills practice on a rainy day as scholars fill in water drops to complete number sentences. They fill in products, factors, dividends, divisors, and quotients to solve...
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Fractions
Help mathematicians understand the term of as a signal for multiplication when it comes to fractions. They complete 48 practice problems finding various fractions of whole numbers. They'll come across 1/2, 1/3, 1/4, 1/8, and 1/10 here,...
DK Publishing
Comparing Fractions
Which one is greater? Once young mathematicians understand the basics of fractions they can begin comparing them. In these practice problems they begin by examining 12 pairs of fractions and choosing the one that is greater. Next,...
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Dividing by One-Digit Numbers
Looking for a division drill including remainders? You've found one! There are 12 long-division equations here, and scholars show their work in solving each one. These all have three-digit dividends, one-digit divisors, and remainders....
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Working with Money
How much money do you have? Scholars add up dollars and cents to get totals for 12 visual addition problems. They look at pictures of the currency and write the total numerically (remember that dollar sign). Although the coin images look...
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Estimating Quotients
Put down those calculators! Show scholars they can solve division problems mentally using rounding strategies. They divide four-digit dividends by one-digit divisors, competing 26 problems in all. The first eight have some scaffolding...
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Money
Converting money is both practical and an excellent gateway into future math concepts, and scholars get plenty of practice here! There are four sections, each with 12 values for them to convert. First, they change cent values into...
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Multiplying
There is a step-by-step example here to help young multipliers solve 12 equations, all of which have one 2-digit and one 1-digit factor. The method displayed encourages breaking the two-digit number into tens and ones, multiplying each...
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Finding the Area
For each of these eight rectangles, scholars write out the multiplication sentence to find the area given the side measurements. They use an example for reference and must remember to include square feet in their answer. All measurements...
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Dividing
As mathematicians begin learning long division skills, use these guided problems to help get them some practice with remainders. There are 20 equations here, and each has been completed up to the point of finding a quotient. So, the...
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Finding Percentages
Here is an approach to calculating percent with 16 practice problems to solidify the skill. Two examples demonstrate dividing by 100 to get one percent and then multiplying by the percentage in question to get the solution. Learners find...
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Division by 1-Digit Numbers #2
Start simple as mathematicians begin long division with remainders. These 16 problems are in two sections with fraction remainders in the first eight and unit remainders in the second eight. Each problem has a single-digit divisor and...
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Advanced Practical Writing
Using a motivating topic as the focus, this activity has learners write an email as though they are describing their new house. English language learners read an example letter, and then practice their own writing skills by writing a...
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Addition Practice #1
Show young mathematicians that they are fully capable of mentally adding two-digit numbers. They start by solving 12 two-addend problems (all with two-digit numbers and aligned horizontally). There is no room to show work. Consider...
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Dividing by Larger Numbers
How should the remainder be expressed? Scholars explore multiple ways as they solve 15 long division problems, only four of which divide evenly. For the first eight, they write out the remainders as fractions, while the last eight have...
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Factors of Numbers from 66 to 100
Finding factors requires practice and a logical system, so help scholars develop this skill with these problems. They write out the factor list for 9 two-digit numbers and then circle the factors from a list for four more numbers....
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Place Value
Each digit holds a specific value in numbers, and understanding place value is the key to this concept. Youngsters examine eight numbers and determine the value of four in each, writing it in both number and word form. Next, they circle...
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Estimating Products
Multiplication on the fly becomes easy with the magic of estimating! Scholars round numbers up to four digits to complete multiplication problems without a calculator. They write in the new factors and the approximate product for the...
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Halves and Fourths
Young mathematicians may not love fractions, but do they love sandwiches? How about cake? Use this visual fractions activity to represent fractions in a relatable way. Scholars start by coloring segmented shapes to indicate halves and...
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Raven' Beauties
Ravensbruck was a concentration camp for women during World War II. This lesson provides background information on the camp, its effects in Prussia, and a design project intended to commemorate the women who died there. Learners make...
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Shaquille O'Neal Hand/Foot Span: Student Worksheet
Here's a clever math worksheet that has learners measure their hand span, foot length, come up with a ration, then use that information to figure out the hand span, and foot length of basketball giant Shaquille O'Neal. A good activity!
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Covering Units of Measure
Use conversions to practice multiplication and division with these measurement and money problems. First, scholars convert 12 measurements from centimeters to millimeters, using an example to help them understand the process. Next, they...
DK Publishing
Cubes of Small Numbers
Now that geometers know how to solve for square units, can they solve for cubed units? Explore this concept as scholars examine four cubes to solve for volume in each. A detailed example explains this process, but you may consider asking...