mean, median, mode, and range (a)
instructions: calculate the mean, median, mode, and range of each set of numbers. (4 points each exercise)
{218, 365, 461, 512, 595, 595, 690, 739, 836, 836, 836, 896, 896, 954, 954}
result
calculation
mean
median
mode
range
{198, 212, 262, 284, 313, 488, 602, 602, 606, 616, 616, 678, 754, 937, 997}
result
calculation
mean
median
mode
range
{199, 504, 584, 677, 690, 709, 740, 740, 805, 836, 839, 839, 873, 987, 994}
result
calculation
mean
median
mode
range
{136, 238, 320, 403, 434, 553, 555, 571, 571, 581, 723, 824, 857, 948, 971}
result
calculation
mean
median
mode
range
{208, 226, 323, 433, 433, 489, 574, 594, 599, 803, 803, 803, 875, 951, 969}
result
calculation
mean
median
mode
range

1. {198, 212, 262, 284, 313, 488, 602, 602, 606, 616, 616, 678, 754, 937, 997}

Mean of given numbers is:

                = 692.2      

For finding Median, firstly we arrange data in ascending or descending order:   218, 365, 461, 512, 595, 595, 690, 739, 836, 836, 836, 896, 896, 954, 954

Here number of terms is 15 which is odd.

So, Median =  { (n + 1) ÷ 2 }th term

                  =  { (15 + 1) ÷ 2 }th term

                  = term

                  = 739

For finding mode, We see the observation that has maximum number of frequency.

Here 836 is repeated 3 times and its frequency is maximum.

So, Mode = 836

Range = Highest value - Lowest value

           = 954 - 218

           = 736

2. {198, 212, 262, 284, 313, 488, 602, 602, 606, 616, 616, 678, 754, 937, 997}

Mean of given numbers is:

                = 544.333      

For finding Median, firstly we arrange data in ascending or descending order:   198, 212, 262, 284, 313, 488, 602, 602, 606, 616, 616, 678, 754, 937, 997

Here number of terms is 15 which is odd.

So, Median =  { (n + 1) ÷ 2 }th term

                  =  { (15 + 1) ÷ 2 }th term

                  = term

                  = 602

For finding mode, We see the observation that has maximum number of frequency.

Here 616 is repeated 2 times and its frequency is maximum.

So, Mode = 616

Range = Highest value - Lowest value

           = 997 - 198

           = 799

3. {199, 504, 584, 677, 690, 709, 740, 740, 805, 836, 839, 839, 873, 987, 994}

Mean of given numbers is:

                = 734.4      

For finding Median, firstly we arrange data in ascending or descending order:   199, 504, 584, 677, 690, 709, 740, 740, 805, 836, 839, 839, 873, 987, 994

Here number of terms is 15 which is odd.

So, Median =  { (n + 1) ÷ 2 }th term

                  =  { (15 + 1) ÷ 2 }th term

                  = term

                  = 740

For finding mode, We see the observation that has maximum number of frequency.

Here 839 is repeated 2 times and its frequency is maximum.

So, Mode = 839

Range = Highest value - Lowest value

           = 994 - 199

           = 795

4. {136, 238, 320, 403, 434, 553, 555, 571, 571, 581, 723, 824, 857, 948, 971}

Mean of given numbers is:

                = 579      

For finding Median, firstly we arrange data in ascending or descending order:   136, 238, 320, 403, 434, 553, 555, 571, 571, 581, 723, 824, 857, 948, 971

Here number of terms is 15 which is odd.

So, Median =  { (n + 1) ÷ 2 }th term

                  =  { (15 + 1) ÷ 2 }th term

                  = term

                  = 571

For finding mode, We see the observation that has maximum number of frequency.

Here 571 is repeated 2 times and its frequency is maximum.

So, Mode = 571

Range = Highest value - Lowest value

           = 971 - 136

           = 835                

4. {136, 238, 320, 403, 434, 553, 555, 571, 571, 581, 723, 824, 857, 948, 971}

Mean of given numbers is:

                = 605.5333    

For finding Median, firstly we arrange data in ascending or descending order:   208, 226, 323, 433, 433, 489, 574, 594, 599, 803, 803, 803, 875, 951, 969

Here number of terms is 15 which is odd.

So, Median =  { (n + 1) ÷ 2 }th term

                  =  { (15 + 1) ÷ 2 }th term

                  = term

                  = 594

For finding mode, We see the observation that has maximum number of frequency.

Here 803 is repeated 3 times and its frequency is maximum.

So, Mode = 803

Range = Highest value - Lowest value

           = 969 - 208

           = 761  

which of the following can speed up the rate at which the liver breaks  

down alcohol?

question 1 options:

carbohydrates  

coffee  

nothing  

high-protein meals  

step-by-step explanation:

answer: idk wbu

step-by-step explanation: umm..