Answers in bold
Median of car 1: 249
Median of car 2: 251
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Step-by-step explanation:
This is the data set for car 1
![\begin{array}c \cline{1-5}202 & 247 & 241 & 223 & 246\\\cline{1-5}253 & 271 & 241 & 291 & 249\\\cline{1-5}259 & 257 & 261 & 246 & 268\\\cline{1-5}\end{array}](https://img.qammunity.org/2023/formulas/mathematics/high-school/u0en9m9isbjbm3mjccj10ke9vin2ihk5bd.png)
Which when written out as a single long line, we have this:
202, 247, 241, 223, 246, 253, 271, 241, 291, 249, 259, 257, 261, 246, 268
Sort those values from smallest to largest to get this set
202, 223, 241, 241, 246, 246, 247, 249, 253, 257, 259, 261, 268, 271, 291
There are n = 15 items in that set.
n/2 = 15/2 = 7.5 which rounds to 8
The middle-most item, aka median, is in slot 8.
There are 7 items below the median, and 7 items above it. Giving us 7+1+7 = 15 items total.
Start at "202" and count 8 slots to the right until you arrive at 249 which is the median of the car 1 data set. Make sure you are looking at the sorted data set.
Follow similar steps for the car 2 data set. You should get 251 as the median of the car 2 data set.