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Section 1 includes six data problems involving students’ siblings, homework time, player heights, push-ups, sleep hours, and pages read, requiring calculations and identification of mode or “No mode.” Section 2 applies the measures to phone screen time, science scores, lemonade stand demand, and movie ticket prices, including a challenge spelling-test analysis and questions about outlier impact.",{"@graph":69,"@context":122},[70,84,105],{"@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/mean-median-and-modemixed-practice-b/360786/",{"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/mean-median-and-modemixed-practice-b/360786.png","ImageObject",300,407,{"name":92,"@type":93},"Putri","Person",{"url":74,"name":95,"@type":96},"DocShare","Organization","application/pdf","2026-10-31","2026-09-23",true,{"@type":102,"interactionType":103,"userInteractionCount":39},"InteractionCounter",{"@type":104},"ViewAction",{"@type":106,"mainEntity":107},"FAQPage",[108,114,118],{"name":109,"@type":110,"acceptedAnswer":111},"How do you calculate the mean, median, and mode for a data set?","Question",{"text":112,"@type":113},"Mean is the sum of values divided by the number of values. Median is the middle value after ordering (average the two middle values if there are an even number). Mode is the most frequent value; write “No mode” if no value repeats.","Answer",{"name":115,"@type":110,"acceptedAnswer":116},"Which measure best represents a typical student when there is an outlier?",{"text":117,"@type":113},"The worksheet explains that an outlier like a 35-hour phone time can pull the mean upward, so the question expects using the median (10 hours) to represent typical usage more accurately.",{"name":119,"@type":110,"acceptedAnswer":120},"For the challenge problem, how does a score of 99 affect the mean compared to removing it?",{"text":121,"@type":113},"Including 99 gives a mean of 85, while removing it (using the other 8 scores) gives a mean of 83.25. The 99 score raises the mean by 1.75 points.","https://schema.org",{"og:url":83,"og:type":124,"og:title":65,"og:site_name":95,"og:description":67},"article",{"robots":126,"canonical":83},"index,follow",{"doc_id":128,"site_id":62},360786,1790528284,{"code":4,"msg":5,"data":131},{"doc_id":128,"user_id":132,"nickname":92,"user_avatar":133,"doc_module":4,"category_id":19,"category_name":20,"doc_title":65,"doc_description":67,"doc_content":134,"file_id":135,"file_url":136,"file_type":137,"file_size":138,"view_count":39,"is_deleted":4,"is_public":8,"is_downloadable":8,"audit_status":8,"page_count":19,"language":139,"language_code":63,"site_id":62,"html_lang":63,"table_of_contents":140,"faqs":141,"seo_title":142,"seo_description":67,"update_tm":143,"read_time":52,"preview_page_count":4},962085571259,"https://ap-avatar.wpscdn.com/davatar_29158cc5080c5b710cf443261637dec0","Name:  \n______________________________________  \nMean, Median, and Mode—Mixed Practice ( B)  \nDirections: Solve each problem. Show your work.  \nRemember: Mean = sum ÷ number of values. Median = middle value when ordered (average the two middle values if even count) . Mode = most frequent value (write “No mode” if no value repeats) .  \nSection 1—Find the Mean, Median, and Mode 1. Number of siblings reported by 7 students  \nData: 0, 1, 1, 1, 2, 3, 6  \nMean = __________ Median = __________ Mode = __________  \n2. Minutes spent on homework for 8 nights Data: 30, 45, 45, 45, 50, 60, 75, 90  \nMean = __________ Median = __________ Mode = __________  \n3. Heights (inches) of volleyball team players Data: 60, 62, 64, 66, 68, 70, 72  \nMean = __________ Median = __________ Mode = __________  \n4. Push-ups completed by 8 students in PE class Data: 14, 20, 20, 28, 32, 36, 40, 50  \nMean = __________ Median = __________ Mode = __________  \n5. Hours of sleep per night for one week Data: 7, 7, 7, 8, 8, 9, 10  \nMean = __________ Median = __________ Mode = __________  \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)  \n6. Pages read per day for 9 days  \nData: 18, 27, 36, 36, 36, 36, 45, 54, 63  \nMean =   Median =   Mode = Section 2—Word Problems  \n__________  \n7. Eight students reported phone screen time last week (hours): 6 • 10 • 8 • 10 • 12 • 10 • 9 • 35  \nMean =   Median =   Mode =    \nOne student spent 35 hours on their phone. Which measure of center best represents the typical student?  \nExplain:    \n8. A student’s science scores: 91 • 88 • 95 • 91 • 82 • 91 • 78 • 85  \nMean = __________ Median = __________ Mode = __________  \nThe student wants to show their parent their strongest measure. Which measure would they likely choose?  \nExplain:    \n9. Customers at a lemonade stand each day for 7 days: 12 • 18 • 15 • 18 • 20 • 18 • 19  \nMean =    \nMedian =  \n________________  \nMode =  \n________________  \nThe owner wants to predict daily cup demand. Which measure is most useful for planning?  \nExplain:    \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)  \n10. Movie ticket prices: $8 • $12 • $12 • $15 • $18 • $20 • $12 • $25  \nMean =  \n________________  \nMedian =  \n________________  \nMode =    \nA reporter says the typical ticket costs $13.50. Which measure is the reporter using? Is this reasonable?  \nExplain:  \nChallenge Problem  \nA class of 9 students took a spelling test.  \nTheir scores were: 72 • 78 • 81 • 84 • 84 • 84 • 90 • 93 • 99 a) Find the mean, median, and mode of the test scores.  \nMean =   Median =   Mode =    \nb) A student scored 99. How does this score affect the mean compared to removing it?  \nc) Is the mean or the median a better representation of a typical score? Explain.  \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: Mean, Median, and Mode  \n1.) 1. ) Mean = 2 Median = 1 Mode = 1  \n2.) 2. ) Mean = 55 Median = 47.5 Mode = 45  \n3.) 3. ) Mean = 66 Median = 66 Mode = No mode  \n4.) 4. ) Mean = 30 Median = 30 Mode = 20  \n5.) 5. ) Mean = 8 Median = 8 Mode = 7  \n6.) 6. ) Mean = 39 Median = 36 Mode = 36  \nSection 2: Word Problems  \n7.) 7. ) Mean = 12.5 Median = 10 Mode = 10  \n8.) Explain: Median (10 hours) . The 35-hour outlier pulls the mean up to 12.5, which is higher than 6 of the 8 students’ usage.  \n9.) 8. ) Mean = 87.6 Median = 89.5 Mode = 91  \n10.) Explain: Mode (91) . The mode is the highest of the three measures and represents the score the student achieved most often.  \n11.) 9. ) Mean = 17.1 Median = 18 Mode = 18  \n12.) Explain: Mode (18 customers) . The mode tells the owner the most common daily count, making it the best guide for daily preparation.  \n13","cbCaie6Ss9PNme7m","https://ap.wps.com/l/cbCaie6Ss9PNme7m","pdf",1761769,"English","# Section 1—Find the Mean, Median, and Mode\n## 1\n## 2\n## 3\n## 4\n## 5\n## 6\n# Section 2—Word Problems\n## 7\n## 8\n## 9\n## 10\n## Challenge Problem (a, b, c)","[{\"question\":\"How do you calculate the mean, median, and mode for a data set?\",\"answer\":\"Mean is the sum of values divided by the number of values. Median is the middle value after ordering (average the two middle values if there are an even number). Mode is the most frequent value; write “No mode” if no value repeats.\"},{\"question\":\"Which measure best represents a typical student when there is an outlier?\",\"answer\":\"The worksheet explains that an outlier like a 35-hour phone time can pull the mean upward, so the question expects using the median (10 hours) to represent typical usage more accurately.\"},{\"question\":\"For the challenge problem, how does a score of 99 affect the mean compared to removing it?\",\"answer\":\"Including 99 gives a mean of 85, while removing it (using the other 8 scores) gives a mean of 83.25. The 99 score raises the mean by 1.75 points.\"}]","Mean, Median, and Mode—Mixed Practice - B | PDF",1790141559]