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The answer section provides the expanded forms for all listed 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5 × (2 + 9) =( × ) + ( × )  \n2) 7 × (3 + 9) =( × ) + ( × )  \n3) 6 × (7 + 5) =( × ) + ( × )  \n4) 3 × (4 + 5) =( × ) + ( × )  \n5) 2 × (6 + 4) =( × ) + ( × )  \n6) 5 × (4 + 3) =( × ) + ( × )  \n7) 9 × (8 + 7) =( × ) + ( × )  \n8) 9 × (7 + 5) =( × ) + ( × )  \n9) 2 × (9 + 4) =( × ) + ( × )  \n10) 2 × (3 + 5) =( × ) + ( × )  \n11) (8 × 3) + (8 × 2) = × ( + )  \n12) (9 × 3) + (9 × 7) = × ( + )  \n13) (2 × 4) + (2 × 8) = × ( + )  \n14) (3 × 7) + (3 × 9) = × ( + )  \n15) (5 × 9) + (5 × 6) = × ( + )  \n16) (7 × 3) + (7 × 5) = × ( + )  \n17) (9 × 7) + (9 × 6) = × ( + )  \n18) (2 × 6) + (2 × 8) = × ( + )  \n19) (5 × 7) + (5 × 9) = × ( + )  \n20) (5 × 8) + (5 × 2) = × ( + )  \nAnswers  \n1.  \n2.  \n3.  \n4.  \n5.  \n6.  \n7.  \n8.  \n9.  \n10.  \n11.  \n12.  \n13.  \n14.  \n15.  \n16.  \n17.  \n18.  \n19.  \n20.  \nMath  \n[www.CommonCoreSheets.com](www.CommonCoreSheets.com)  \n5  \n1-10 95 90 85 80 75 70 65 60 55 50 11-20 45 40 35 30 25 20 15 10 5 0  \nExamining  \nDistributive Property  \nName: Answer Key  \nRewrite each problem using the distributive property of Multiplication.  \n1) 5 × (2 + 9) =( 5 × 2 ) + ( 5 × 9 )  \n2) 7 × (3 + 9) =( 7 × 3 ) + ( 7 × 9 )  \n3) 6 × (7 + 5) =( 6 × 7 ) + ( 6 × 5 )  \n4) 3 × (4 + 5) =( 3 × 4 ) + ( 3 × 5 )  \n5) 2 × (6 + 4) =( 2 × 6 ) + ( 2 × 4 )  \n6) 5 × (4 + 3) =( 5 × 4 ) + ( 5 × 3 )  \n7) 9 × (8 + 7) =( 9 × 8 ) + ( 9 × 7 )  \n8) 9 × (7 + 5) =( 9 × 7 ) + ( 9 × 5 )  \n9) 2 × (9 + 4) =( 2 × 9 ) + ( 2 × 4 )  \n10) 2 × (3 + 5) =( 2 × 3 ) + ( 2 × 5 )  \n11) (8 × 3) + (8 × 2) = 8 × ( 3 + 2 )  \n12) (9 × 3) + (9 × 7) = 9 × ( 3 + 7 )  \n13) (2 × 4) + (2 × 8) = 2 × ( 4 + 8 )  \n14) (3 × 7) + (3 × 9) = 3 × ( 7 + 9 )  \n15) (5 × 9) + (5 × 6) = 5 × ( 9 + 6 )  \n16) (7 × 3) + (7 × 5) = 7 × ( 3 + 5 )  \n17) (9 × 7) + (9 × 6) = 9 × ( 7 + 6 )  \n18) (2 × 6) + (2 × 8) = 2 × ( 6 + 8 )  \n19) (5 × 7) + (5 × 9) = 5 × ( 7 + 9 )  \n20) (5 × 8) + (5 × 2) = 5 × ( 8 + 2 )  \nAnswers  \n1. (5 × 2)+(5 × 9)  \n2. (7 × 3)+(7 × 9)  \n3. (6 × 7)+(6 × 5)  \n4. (3 × 4)+(3 × 5)  \n5. (2 × 6)+(2 × 4)  \n6. (5 × 4)+(5 × 3)  \n7. (9 × 8)+(9 × 7)  \n8. (9 × 7)+(9 × 5)  \n9. (2 × 9)+(2 × 4)  \n10. (2 × 3)+(2 × 5)  \n11. 8 × (3 + 2)  \n12. 9 × (3 + 7)  \n13. 2 × (4 + 8)  \n14. 3 × (7 + 9)  \n15. 5 × (9 + 6)  \n16. 7 × (3 + 5)  \n17. 9 × (7 + 6)  \n18. 2 × (6 + 8)  \n19. 5 × (7 + 9)  \n20. 5 × (8 + 2)  \nMath  \n[www.CommonCoreSheets.com](www.CommonCoreSheets.com)  \n5  \n1-10 11-20  \n\n| 95 | 90 | 85 |\n| --- | --- | --- |\n| 45 | 40 | 35 |\n\n80 75  70 65 60 55 50   30 25  20 15 10 5 0  \nExamining  \nDistributive Property  \nName:  \nRewrite each problem using the distributive property of Multiplication.  \n8 × (3 + 2) 9 × (3 + 7) 2 × (4 + 8) (9 × 7)+(9 × 5)(9 × 8)+(9 × 7) (5 × 4)+(5 × 3) (2 × 9)+(2 × 4) (5 × 2)+(5 × 9)(3 × 4)+(3 × 5) (7 × 3)+(7 × 9) (6 × 7)+(6 × 5) (2 × 3)+(2 × 5)(2 × 6)+(2 × 4)  \n1) 5 × (2 + 9) =( × ) + ( × )  \n2) 7 × (3 + 9) =( × ) + ( × )  \n3) 6 × (7 + 5) =( × ) + ( × )  \n4) 3 × (4 + 5) =( × ) + ( × )  \n5) 2 × (6 + 4) =( × ) + ( × )  \n6) 5 × (4 + 3) =( × ) + ( × )  \n7) 9 × (8 + 7) =( × ) + ( × )  \n8) 9 × (7 + 5) =( × ) + ( × )  \n9) 2 × (9 + 4) =( × ) + ( × )  \n10) 2 × (3 + 5) =( × 11) (8 × 3) + (8 × 2) =  \n12) (9 × 3) + (9 × 7) =  \n13) (2 × 4) + (2 × 8) =  \n) + ( × )  \n× ( + )  \n× ( + )  \n× ( + )  \nAnswers  \n1.  \n2.  \n3.  \n4.  \n5.  \n6.  \n7.  \n8.  \n9.  \n10.  \n11.  \n12.  \n13.  \nMath  \nModified  \n[www.CommonCoreSheets.com](www.CommonCoreSheets.com)  \n5  \n1-10  \n11-13  \n92  \n15  \n85 77 8 0  \n69 62 54 46 38 31 23","cbCaieJEHzHf34Ns","https://ap.wps.com/l/cbCaieJEHzHf34Ns","pdf",49010,"English","# Examining Distributive Property\n## Rewrite each problem using the distributive property of Multiplication\n## Answers","[{\"question\":\"What does the distributive property require for expressions like a × (b + c)?\",\"answer\":\"It requires multiplying a by each term inside the parentheses: a × (b + c) = a × b + a × c.\"},{\"question\":\"How are problems with sums of products handled, such as (m × n) + (m × k)?\",\"answer\":\"They can be rewritten as a single multiplication form using the common factor m: (m × n) + (m × k) = m × (n + k).\"},{\"question\":\"Where can you find the completed solutions for the 20 problems?\",\"answer\":\"The document includes an Answer Key section listing the expanded correct answers for each problem from 1 to 20.\"}]","Examining Distributive Property - Answer Key | PDF",1790795699]