Find the mean, median, mode and range for each set of numbers.a. The s

1.	Find the mean, median, mode and range for each set of numbers.a. The salamanders have a competition to see how far they can jump.The results are as follows:Shawn Cedric Joshua Noah Timothy Saka3.4m 4.6m 2.8m 4.4m 3.2m 2.8mMean:Median:Mode:Range:b. An ice cream van sells a range of different ice creams for 2 weeks.This is the numbers of ice cream he manages to sell.Week 1 : 87 75 95 102 109 61 85Week 2 : 77 103 102 80 81 63 70Mean:Median:Mode:Range:
Answer» Answer: a. MEAN =3.53 (APPROX) Median = 3.3 Mode=2.8 b. Mean = 85 Median = 83 Mode = 102 Step-by-step explanation: a. Arranging in increasing ORDER, 2.8m, 2.8m, 3.2m, 3.4m, 4.4m, 4.6m Mean = $\frac{Sum of values}{No. of values}$ =(2.8+2.8+3.2+3.4+4.4+4.6) ÷ 6 =21.2 ÷ 6 Mean =3.53 (approx) Median is the MIDDLE value, Median = $\frac{3.2+3.4}{2}$ =6.6 ÷ 2 Median = 3.3 Mode is the most frequently occurring Mode=2.8 b.Arranging in increasing order, 61,63,70,75,77,80,81,85,87,95,102,102,103,109 Using the above formulae, Mean = (61+63+70+75+77+80+81+85+87+95+102+102+103+109) ÷ 14 = 1190 ÷ 14 Mean = 85 Median = $\frac{81+85}{2}$ = 166 ÷ 2 Median = 83 Mode = 102

Find the mean, median, mode and range for each set of numbers.a. The salamanders have a competition to see how far they can jump.The results are as follows:Shawn Cedric Joshua Noah Timothy Saka3.4m 4.6m 2.8m 4.4m 3.2m 2.8mMean:Median:Mode:Range:b. An ice cream van sells a range of different ice creams for 2 weeks.This is the numbers of ice cream he manages to sell.Week 1 : 87 75 95 102 109 61 85Week 2 : 77 103 102 80 81 63 70Mean:Median:Mode:Range:

Answer»

Answer:

a. MEAN =3.53 (APPROX)

Median = 3.3

Mode=2.8

b. Mean = 85

Median = 83

Mode = 102

Step-by-step explanation:

a. Arranging in increasing ORDER,

2.8m, 2.8m, 3.2m, 3.4m, 4.4m, 4.6m

Mean = $\frac{Sum of values}{No. of values}$

=(2.8+2.8+3.2+3.4+4.4+4.6) ÷ 6

=21.2 ÷ 6

Mean =3.53 (approx)

Median is the MIDDLE value,

Median = $\frac{3.2+3.4}{2}$

=6.6 ÷ 2

Median = 3.3

Mode is the most frequently occurring

Mode=2.8

b.Arranging in increasing order,

61,63,70,75,77,80,81,85,87,95,102,102,103,109

Using the above formulae,

Mean = (61+63+70+75+77+80+81+85+87+95+102+102+103+109) ÷ 14

= 1190 ÷ 14

Mean = 85

Median = $\frac{81+85}{2}$

= 166 ÷ 2

Median = 83

Mode = 102