mean, median, mode, and range (a)
calculate the mean, median, mode, and range of each set of numbers.
1) {320,486,750,803,849}
2) {196,205,755,773,831}
3) {119,239,457,617,878}
4) {126,246,246,269,797}
5) {170,190,190,378,579}
6) {241,383,782,848,984}
7) {158,501,654,821,821}
8) {271,372,547,652,926}
9) {307,393,402,799,905}
10) {550,550,580,738,774}
11) {243,337,733,875,875}
12) {145,589,770,879,946}
13) {107,107,107,457,457}
14) {261,261,261,525,734}
,784,904}
16) {319,319,542,948,950}

Question

mean, median, mode, and range (a)
calculate the mean, median, mode, and range of each set of numbers.
1) {320,486,750,803,849}
2) {196,205,755,773,831}
3) {119,239,457,617,878}
4) {126,246,246,269,797}
5) {170,190,190,378,579}
6) {241,383,782,848,984}
7) {158,501,654,821,821}
8) {271,372,547,652,926}
9) {307,393,402,799,905}
10) {550,550,580,738,774}
11) {243,337,733,875,875}
12) {145,589,770,879,946}
13) {107,107,107,457,457}
14) {261,261,261,525,734}
    ,784,904}
16) {319,319,542,948,950}

Accepted Answer

# Explanation:
## Step1: Calculate Mean
Sum the numbers: $320 + 486 + 750 + 803 + 849 = 320+486=806; 806+750=1556; 1556+803=2359; 2359+849=3208$. Divide by count (5): $\frac{3208}{5} = 641.6$.
## Step2: Find Median
Order the set: $\{320, 486, 750, 803, 849\}$. Middle term (3rd) is $750$.
## Step3: Determine Mode
No repeated numbers, so no mode (or all unique).
## Step4: Compute Range
Subtract min from max: $849 - 320 = 529$.

# Answer:
Mean: $641.6$, Median: $750$, Mode: No mode (all distinct), Range: $529$

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Question

Explanation:

Step1: Calculate Mean

Step2: Find Median

Step3: Determine Mode

Step4: Compute Range

Answer: