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Gr 10 Data Handling 3 - Maths Excellence

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(d) Range for <strong>10</strong>A: 26 – 11 = 15<br />

Range for <strong>10</strong>B: 30 – 8 = 22<br />

Range for <strong>10</strong>C: 26 – 2 = 24<br />

(e) Lower quartile for <strong>10</strong>A: Q 1<br />

= 15<br />

Lower quartile for <strong>10</strong>B: Q 1<br />

= 14<br />

Lower quartile for <strong>10</strong>C: Q 1<br />

= 12<br />

(f) Upper quartile for <strong>10</strong>A: Q 3<br />

= 22<br />

Upper quartile for <strong>10</strong>B: Q 3<br />

= 23,5<br />

Upper quartile for <strong>10</strong>C: Q 3<br />

= 20,5<br />

(g) Interquartile range for <strong>10</strong>A: Q 3<br />

– Q 1<br />

= 22 – 15 = 7<br />

Interquartile range for <strong>10</strong>B: Q 3<br />

– Q 1<br />

= 23,5 – 14 = 9,5<br />

Interquartile range for <strong>10</strong>C: Q 3<br />

– Q 1<br />

= 20,5 – 12 = 8,5<br />

(h) Semi-interquartile range for <strong>10</strong>A: _<br />

Q – Q 3 1<br />

= _ 22 – 15<br />

= 3,5<br />

2 2<br />

Semi-interquartile range for <strong>10</strong>B: _<br />

Q – Q 3 1<br />

= __ 23,5 – 14<br />

= 4,75<br />

2 2<br />

Semi-interquartile range for <strong>10</strong>C: _<br />

Q – Q 3 1<br />

= __ 20,5 – 12<br />

= 4,25<br />

2 2<br />

2. (a) Mean = 34,2 orders<br />

(b) Median = 28 orders<br />

(c) Mode = 21 orders<br />

(d) Range = 80 – 21 = 59 orders<br />

(e) Interquartile range: Q 3<br />

– Q 1<br />

= 39 – 21 = 18<br />

(f) The mean would probably be the most accurate estimate. The mode<br />

and median are too small a number of orders per day. However, the<br />

owner would need to be prepared to make more than 34 orders on a<br />

few days, even up to 80!<br />

26<br />

<strong>10</strong> LC G<strong>10</strong> MATHS LWB.indb 26 2008/09/09 12:22:53 PM

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