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The guide explains that the unit rate uses a denominator of 1 and frames each problem with the question “how much per ONE?” Three sections progress from basic unit rates to common examples and then challenge problems. An answer key verifies each calculation, including comparing unit prices at two stands and extending the result to a larger purchase quantity.",{"@graph":69,"@context":123},[70,84,106],{"@type":71,"itemListElement":72},"BreadcrumbList",[73,77,79,82],{"item":74,"name":75,"@type":76,"position":8},"https://docshare.wps.com","Home","ListItem",{"item":78,"name":9,"@type":76,"position":14},"https://docshare.wps.com/document/",{"item":80,"name":20,"@type":76,"position":81},"https://docshare.wps.com/document/exam/",3,{"item":83,"name":65,"@type":76,"position":19},"https://docshare.wps.com/document/finding-unit-rates-a-unit-rate-practice-problems/359139/",{"url":83,"name":65,"@type":85,"image":86,"author":91,"headline":65,"publisher":94,"fileFormat":97,"inLanguage":63,"description":67,"dateModified":98,"datePublished":99,"encodingFormat":97,"isAccessibleForFree":100,"interactionStatistic":101},"DigitalDocument",{"url":87,"@type":88,"width":89,"height":90},"https://docshare.wps.com/thumbnails/finding-unit-rates-a-unit-rate-practice-problems/359139.png","ImageObject",300,407,{"name":92,"@type":93},"\tJames","Person",{"url":74,"name":95,"@type":96},"DocShare","Organization","application/pdf","2026-11-06","2026-09-23",true,{"@type":102,"interactionType":103,"userInteractionCount":105},"InteractionCounter",{"@type":104},"ViewAction",14,{"@type":107,"mainEntity":108},"FAQPage",[109,115,119],{"name":110,"@type":111,"acceptedAnswer":112},"What is the formula for unit rate in this worksheet?","Question",{"text":113,"@type":114},"Unit Rate = Total Quantity ÷ Number of Units. The unit rate always uses a denominator of 1.","Answer",{"name":116,"@type":111,"acceptedAnswer":117},"How do you decide what unit label to write in the answer?",{"text":118,"@type":114},"Include the correct unit label that corresponds to “per ONE,” such as miles per hour, apples per basket, or dollars per hour.",{"name":120,"@type":111,"acceptedAnswer":121},"How does the challenge problem determine which stand offers the better deal?",{"text":122,"@type":114},"It compares the unit price at Stand A and Stand B (dollars per apple) and selects the smaller unit price, then uses that unit rate to find the cost for 24 apples.","https://schema.org",{"og:url":83,"og:type":125,"og:title":65,"og:site_name":95,"og:description":67},"article",{"robots":127,"canonical":83},"index,follow",{"doc_id":129,"site_id":62},359139,1790487774,{"code":4,"msg":5,"data":132},{"doc_id":129,"user_id":133,"nickname":92,"user_avatar":134,"doc_module":4,"category_id":19,"category_name":20,"doc_title":65,"doc_description":67,"doc_content":135,"file_id":136,"file_url":137,"file_type":138,"file_size":139,"view_count":105,"is_deleted":4,"is_public":8,"is_downloadable":8,"audit_status":8,"page_count":81,"language":140,"language_code":63,"site_id":62,"html_lang":63,"table_of_contents":141,"faqs":142,"seo_title":143,"seo_description":67,"update_tm":144,"read_time":39,"preview_page_count":4},2336474466412,"https://ap-avatar.wpscdn.com/davatar_155a257f0dc6eb9ab79c44ca47cae57d","Name:    \nFinding Unit Rates (A)  \nDirections: Find the unit rate for each problem. Include the correct unit label in  \nyour answer.  \nRemember: Unit Rate = Total Quantity ÷ Number of Units.  \nThe unit rate always has a denominator of 1.  \nExample: 150 miles in 3 hours → 150 ÷ 3 = 50 miles per hour. Always ask: “how much per ONE?”  \nSection 1—Basic Unit Rates  \n1. 120 miles in 4 hours →   miles per hour  \n2. 45 apples in 9 baskets →   apples per basket  \n3. $84 in 7 hours →   dollars per hour  \n4. 150 items in 6 boxes →   items per box  \nSection 2—Common Unit Rates  \n5. 7 oranges for $3.50 →   dollars per orange  \n6. 12 plants produce 180 tomatoes →   tomatoes per plant  \n7. 240 miles on 8 gallons →   miles per gallon  \n8. 9 peaches for $5.40 →   dollars per peach  \n9. 336 jars on 14 shelves →   jars per shelf  \n10. 6 pounds of strawberries for $7.20 →   dollars per pound  \nMashup Math LLC | Al[l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com](l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com)  \nSection 3—Challenge Unit Rates  \n11. 312 boxes loaded onto 13 trucks →   boxes per truck  \n12. 5 herb bundles for $8.75 →   dollars per bundle  \n13. 1,440 items sold in 24 hours →   items per hour  \n14. 4 jars of honey for $10.80 →   dollars per jar  \n15. Challenge Problem  \nAt a farmers’ market, Stand A sells 8 apples for $3.20. Stand B sells 12 apples for $4.20.  \na) What is the unit price at Stand A?    \nb) What is the unit price at Stand B?    \nc) Which stand offers the better deal? How do you know?    \nd) At the better price, how much would 24 apples cost?    \nMashup Math LLC | Al[l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com](l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com)  \nANSWER KEY  \nSection 1—Basic Unit Rates  \n1.) 120 miles in 4 hours → 120 ÷ 4 = 30 = 30 miles per hour  \n2.) 45 apples in 9 baskets → 45 ÷ 9 = 5 = 5 apples per basket  \n3.) $84 in 7 hours → 84 ÷ 7 = 12 = 12 dollars per hour  \n4.) 150 items in 6 boxes → 150 ÷ 6 = 25 = 25 items per box  \nSection 2—Common Unit Rates  \n5.) 7 oranges for $3.50 → 3.50 ÷ 7 = 0.50 = 0.5 dollars per orange  \n6.) 12 plants produce 180 tomatoes → 180 ÷ 12 = 15 = 15 tomatoes per plant  \n7.) 240 miles on 8 gallons → 240 ÷ 8 = 30 = 30 miles per gallon  \n8.) 9 peaches for $5.40 → 5.40 ÷ 9 = 0.60 = 0.6 dollars per peach  \n9.) 336 jars on 14 shelves → 336 ÷ 14 = 24 = 24 jars per shelf  \n10.) 6 pounds of strawberries for $7.20 → 7.20 ÷ 6 = 1.20 = 1.2 dollars per pound  \nSection 3—Challenge Unit Rates  \n11.) 312 boxes loaded onto 13 trucks → 312 ÷ 13 = 24 = 24 boxes per truck  \n12.) 5 herb bundles for $8.75 → 8.75 ÷ 5 = 1.75 = 1.75 dollars per bundle  \n13.) 1,440 items sold in 24 hours → 1,440 ÷ 24 = 60 = 60 items per hour  \n14.) 4 jars of honey for $10.80 → 10.80 ÷ 4 = 2.70 = 2.7 dollars per jar  \n15.) Challenge Problem:  \na) $0.40 per apple ($3 .20 ÷ 8 = $0 .40)  \nb) $0.35 per apple ($4 .20 ÷ 12 = $0 .35)  \nc) Stand B is the better deal. ($0 .35 \u003C $0.40 per apple)  \nd) $8.40 (24 × $0.35 = $8 .40)  \nMashup Math LLC | Al[l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com](l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com)","cbCaieMFyM7mZkLz","https://ap.wps.com/l/cbCaieMFyM7mZkLz","pdf",1444015,"English","# Section 1—Basic Unit Rates\n## Section 2—Common Unit Rates\n# Section 3—Challenge Unit Rates\n## Challenge Problem","[{\"question\":\"What is the formula for unit rate in this worksheet?\",\"answer\":\"Unit Rate = Total Quantity ÷ Number of Units. The unit rate always uses a denominator of 1.\"},{\"question\":\"How do you decide what unit label to write in the answer?\",\"answer\":\"Include the correct unit label that corresponds to “per ONE,” such as miles per hour, apples per basket, or dollars per hour.\"},{\"question\":\"How does the challenge problem determine which stand offers the better deal?\",\"answer\":\"It compares the unit price at Stand A and Stand B (dollars per apple) and selects the smaller unit price, then uses that unit rate to find the cost for 24 apples.\"}]","Finding Unit Rates (A) - Unit Rate Practice Problems | PDF",1790136218]