Answer:
Here is the complete question attached with.
The mean score would decrease more than the median score.
Explanation:
The numbers for which we have to find the mean and median are:
![60,70,80,80,100](https://img.qammunity.org/2020/formulas/mathematics/middle-school/wb98yrkhbclywvy61fwl3p6q8n70oned2x.png)
Here the mean,
![(Sum\ of\ all\ observations)/(Number\ of all\ observations) =(60+70+80+80+100)/(5) =78](https://img.qammunity.org/2020/formulas/mathematics/middle-school/aqhuzw271rencljholdbtmawg451ucyb3o.png)
Median,
as median is the middle term if the observations are arranged in ascending order.
Now as the question says that we have to add a zero to see its effect.
So adding a zero we have
Mean
![=(0+60+70+80+80+100)/(6) =65](https://img.qammunity.org/2020/formulas/mathematics/middle-school/slwk9jcq4ph259qx46hvt8iyc31tzy6n6b.png)
Median
,as number of observations is even terms so we will add two middle numbers and divide it with
.
So we can conclude that the mean is having more variation than the median.
Mean shows as variation of
where as Median shows a variation of
only.
So our final answer is option D that is "The mean score would decrease more than the median score."