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19 Perhatikan tabel nilai TPM matematika kelas VISD Kanisius berikut!

82,5
60,0
62,5
70,0
72,5
72,5
97,5
87,5
92,5
85,0
62,5

70,0
72,5
72,5
97,5
87,5
90,0
97,5
60,0
70,0
92,5
85,0

Median data tersebut adalah ...
a. 77.50
b. 78,00
c. 78.50
d. 79,00
8

$19$ Perhatikan tabel nilai TPM matematika kelas VISD Kanisius berikut! $\newline$ \begin{tabular}{|l|l|l|l|l|l|l|l|l|l|l|} $\newline$ \hline $82$ , $5$ & $60$ , $0$ & $62$ , $5$ & $70$ , $0$ & $72$ , $5$ & $72$ , $5$ & $97$ , $5$ & $87$ , $5$ & $92$ , $5$ & $85$ , $0$ & $62$ , $5$ \\ $\newline$ \hline $70$ , $0$ & $72$ , $5$ & $72$ , $5$ & $97$ , $5$ & $87$ , $5$ & $90$ , $0$ & $97$ , $5$ & $60$ , $0$ & $70$ , $0$ & $92$ , $5$ & $85$ , $0$ \\ $\newline$ \hline $\newline$ \end{tabular} $\newline$ Median data tersebut adalah ... $\newline$ a. $77$ . $50$ $\newline$ b. $78$ , $00$ $\newline$ c. $78$ . $50$ $\newline$ d. $79$ , $00$ $\newline$ $8$

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Find derivatives of inverse trigonometric functions

Full solution

Q.

19

Perhatikan tabel nilai TPM matematika kelas VISD Kanisius berikut!

\newline

\begin{tabular}{|l|l|l|l|l|l|l|l|l|l|l|}

\newline

\hline

82

,

5

&

60

,

0

&

62

,

5

&

70

,

0

&

72

,

5

&

72

,

5

&

97

,

5

&

87

,

5

&

92

,

5

&

85

,

0

&

62

,

5

\\

\newline

\hline

70

,

0

&

72

,

5

&

72

,

5

&

97

,

5

&

87

,

5

&

90

,

0

&

97

,

5

&

60

,

0

&

70

,

0

&

92

,

5

&

85

,

0

\\

\newline

\hline

\newline

\end{tabular}

\newline

Median data tersebut adalah ...

\newline

a.

77

.

50

\newline

b.

78

,

00

\newline

c.

78

.

50

\newline

d.

79

,

00

\newline

8

Arrange data: After arranging the data, we get: $60.0$ , $60.0$ , $62.5$ , $62.5$ , $62.5$ , $70.0$ , $70.0$ , $70.0$ , $72.5$ , $72.5$ , $72.5$ , $72.5$ , $60.0$ $2$ , $60.0$ $2$ , $60.0$ $4$ , $60.0$ $4$ , $60.0$ $6$ , $60.0$ $7$ , $60.0$ $7$ , $60.0$ $9$ , $60.0$ $9$ .
Count data points: Now, we count the number of data points to find the middle one. There are $21$ data points.
Find middle number: Since the number of data points is odd, the median is the middle number. The middle number is the $11^{\text{th}}$ number in the ordered list.
Calculate median: We find the $11^{th}$ number in the list, which is $72.5$ .

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