Grouped Frequency Tables & Tally Charts – Card Complete & Match

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Presentation transcript:

Grouped Frequency Tables & Tally Charts – Card Complete & Match In this activity students work individually or in groups to match questions and answers. Instead of cutting out cards, students can letter questions and answers that go together. A variety of card sizes are included.

Printing To print handouts from slides - Select the slide from the left. Then click: File > Print > ‘Print Current Slide’ To print multiple slides - Click on a section title to highlight all those slides, or press ‘Ctrl’ at the same time as selecting slides to highlight more than one. Then click: File > Print > ‘Print Selection’ To print double-sided handouts - Highlight both slides before using ‘Print Selection’. Choose ‘Print on Both Sides’ and ‘Flip on Short Edge’.

Vs. East Coast Wolves Northern Foxes Western Pumas South Plains Tigers Four basketball teams compare their scores over a 19-game season. Match their scores with a grouped frequency table and complete it. Who did best? How can you find the modal group & median group for each team? Can you conclude who scored best? East Coast Wolves Northern Foxes South Plains Tigers Western Pumas Vs.

Are these a match?

How can we find the modal group & median group?

Grouped Frequency Table A Grouped Frequency Table B East Coast Wolves Points: Grouped Frequency Table A Northern Foxes Points: Grouped Frequency Table B Points (p) Tally Frequency 40 < p ≤ 60 1 60 < p ≤ 80 2 80 < p ≤ 100 6 100 < p ≤ 120 7 120 < p ≤ 140 140 < p ≤ 160 Points (p) Tally Frequency 20 < p ≤ 40 2 40 < p ≤ 60 60 < p ≤ 80 5 80 < p ≤ 100 8 100 < p ≤ 120 4 87 111 52 121 114 155 63 101 100 99 85 83 71 118 105 92 109 138 69 89 110 62 95 118 77 100 115 21 97 103 63 83 82 40 91 67 90 Modal group = 100 < p ≤ 120 Median group = Modal group = 80 < p ≤ 100 Median group = Half Answers

East Coast Wolves Points: Grouped Frequency Table A Northern Foxes Points: Grouped Frequency Table B Points (p) Tally Frequency 40 < p ≤ 60 1 60 < p ≤ 80 2 80 < p ≤ 100 6 100 < p ≤ 120 7 120 < p ≤ 140 140 < p ≤ 160 Points (p) Tally Frequency 20 < p ≤ 40 2 40 < p ≤ 60 60 < p ≤ 80 5 80 < p ≤ 100 8 100 < p ≤ 120 4 87 111 52 121 114 155 63 101 100 99 85 83 71 118 105 92 109 138 69 89 110 62 95 118 77 100 115 21 97 103 63 83 82 40 91 67 90 Modal group = 100 < p ≤ 120 Median group = Modal group = 80 < p ≤ 100 Median group = Western Pumas Points: Grouped Frequency Table C South Plains Tigers Points: Grouped Frequency Table D Points (p) Tally Frequency 70 < p ≤ 80 2 80 < p ≤ 90 7 90 < p ≤ 100 4 100 < p ≤ 110 5 110 < p ≤ 120 120 < p ≤ 130 1 Points (p) Tally Frequency 60 < p ≤ 70 5 70 < p ≤ 80 4 80 < p ≤ 90 1 90 < p ≤ 100 2 100 < p ≤ 110 110 < p ≤ 120 120 < p ≤ 130 6 100 90 96 105 82 76 101 88 109 85 103 126 94 86 73 81 99 73 122 70 65 121 124 100 77 62 99 130 129 80 126 105 82 63 71 Modal group = 80 < p ≤ 90 Median group = 90 < p ≤ 100 Modal group = 120 < p ≤ 130 Median group = 80 < p ≤ 90

tom@goteachmaths.co.uk Questions? Comments? Suggestions? …or have you found a mistake!? Any feedback would be appreciated . Please feel free to email: tom@goteachmaths.co.uk