Find the median of:
$233, 173, 189, 208, 194, 204, 194, 185, 200$ and $220.$

199

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200

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197

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198

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Solution

The correct option is B $197$
Arrange the series in ascending order:
$173, 185, 189, 194, 194, 200, 204, 208, 220, 233$
The series has $10$ numbers, even numbers.
Hence, the median will be the mean of the two middle numbers
Median $=$ mean of $5^{t h}$ and $6^{t h}$ terms
Median $= \frac{194 + 200}{2}$
Median $= 197$

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Similar questions

Find the median of:

233, 173, 189, 208, 194, 204, 194, 185, 200

and

220

Q. Find the last two digits of the following:

101 \times 102 \times 103 \times 197 \times 198 \times 199

Q. If the function

g (x)

is defined by

g (x) = \frac{x^{200}}{200} + \frac{x^{199}}{199} + \frac{x^{198}}{198} + . . . . + \frac{x^{2}}{2} + x + 5

, then

g^{'} (0) =

_____

If the function g(x) is defined by $g (x) = \frac{x^{200}}{200} + \frac{x^{199}}{199} + \frac{x^{198}}{198} + \dots \dots . . + \frac{x^{2}}{2} + x + 5,$ then $g^{'} (0) = \dots \dots \dots \dots .$

Q. If the function

g (x) = \frac{x^{200}}{200} + \frac{x^{199}}{199} + \frac{x^{198}}{198} + \dots + \frac{x^{2}}{2} + x + 5,

then

g^{'} (0) =

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Find the median of:233,173,189,208,194,204,194,185,200 and 220.

The correct option is B 197Arrange the series in ascending order:173,185,189,194,194,200,204,208,220,233The series has 10 numbers, even numbers. Hence, the median will be the mean of the two middle numbersMedian = mean of 5th and 6th termsMedian =194+2002Median =197

Find the median of:
$233, 173, 189, 208, 194, 204, 194, 185, 200$ and $220.$