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Prime Factorization Tree Activity, Digital and Printable

Prime Factorization Tree Activity, Digital and Printable preview
Prime Factorization Tree Activity, Digital and Printable preview
Prime Factorization Tree Activity, Digital and Printable preview 2
Prime Factorization Tree Activity, Digital and Printable preview 3
Prime Factorization Tree Activity, Digital and Printable preview 4

Look Inside · 8 pages

Prime factorization task cards 1-4: students complete factor trees for 15, 6, 10 and 18 and write each as a product
Starter cards to model the factor tree method
Factor tree cards 5-8: students split 21 and 14 into prime factors and write 8 and 27 as a single prime raised to a power
Introduces exponent form with perfect cubes
Cards 9-12: students build factor trees for 16, 45, 36 and 28 and record each using exponents for repeated prime factors
Practice with repeated primes and exponent boxes
Cards 13-16: factor trees for 24, 30, 77 and 26, where 30 branches into three primes; students write each as a product
Includes a three-branch card worth discussing as a class
Cards 17-20: students find the prime factors of 42, 68, 99 and 38 on factor trees, using exponents where a prime repeats
Task card rotation or scoot game practice
Cards 21-24: prime factorization of 9, 12, 40 and 54 with factor trees; students write each answer in exponent form
Math center set; cut apart along the dashed lines
Cards 25-28: students break 22, 34, 46 and 55 into two prime factors on simple factor trees and complete the equations
Quick review of numbers with exactly two prime factors
Cards 29-30: students factor 20 into primes using an exponent and write 25 as a prime power; two blank cards follow
Last cards in the set; blanks can hold teacher-made problems
Attributes
Subject
Grades

Grade 4, 5, 6

Editable
No
Author
Matemaths
Rating
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About This Product

Introduce your fourth-grade students to an exciting and educational prime factorization activity that combines learning and fun seamlessly. Our engaging, no-prep resource is available in both digital and printable formats, making it suitable for any learning environment.

Designed specifically to capture students' attention, this Google Slides activity offers a total of 30 slides, each featuring composite numbers. Students will have the opportunity to practice prime factorization by dragging and dropping number tiles to complete a factor tree. To reinforce their understanding, they will then type the corresponding expression in a text box.

This versatile worksheet is an ideal choice for distance learning, as it can be easily incorporated into your Google Classroom. With just a few clicks, you can effortlessly assign and track student progress, providing a seamless and interactive learning experience for your remote learners.

For those who prefer a traditional classroom or hybrid setting, we have included a set of task cards and a worksheet version of the activity. This flexibility ensures that every student, regardless of their learning environment, can fully engage with the material.

To facilitate your grading process and provide added convenience, we have also included a comprehensive answer key. With solutions readily available, you can quickly assess student understanding and provide timely feedback.

By downloading this resource, you will receive a comprehensive package that includes 30 Google Slides, a task card version of all slides, a worksheet version of all slides, and an answer key for each slide. This comprehensive package allows for maximum versatility and ensures that you have all the necessary materials at your fingertips.

COMMON CORE STANDARDS:

CCSS4.OA.B.4

Find all factor pairs for a whole number in the range 1-100. Recognize that a whole number is a multiple of each of its factors. Determine whether a given whole number in the range 1-100 is a multiple of a given one-digit number. Determine whether a given whole number in the range 1-100 is prime or composite.

CCSS6.NS.B.4

Find the greatest common factor of two whole numbers less than or equal to 100 and the least common multiple of two whole numbers less than or equal to 12. Use the distributive property to express a sum of two whole numbers 1–100 with a common factor as a multiple of a sum of two whole numbers with no common factor. For example, express 36 + 8 as 4 (9 + 2).

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