Math, asked by vanshtyagi95, 1 year ago

the height of ten boys were measured in centimetres and the results were as follows :
143, 132, 149, 148, 151, 146, 135, 128, 139, 150
What is the height of the tallest boy?
w What is the height of the shortest boy?
) What is the range of the data?
iv) Find the mean height.
iv) How many boys are there whose heights are less than the mean height?​

Answers

Answered by agarwaladitya576
23

Answer:

Step-by-step explanation:

*(¡)THE HEIGHT OF TALLEST BOY=151CM

(¡¡)THE HEIGHT OF SHORTEST BOY=128CM

(¡¡¡)RANGE OF DATA

HIGHEST VALUE-LOWEST VALUE

151CM-128CM=23CM

(¡v)MEAN HEIGHT=SUM OF ALL OBS÷TOTAL OBS

1421/10=142.1CM

V) BOYS OF 128 ,132,135,139 HAS THE HEIGHT BELOW THE MEAN HEIGHT

MARK AS BRAINLIEST

Answered by AngeliCat
7

\star\small\sf\underline\blue{Explanation:-}

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Arranging the data in ascending order:

  • 128, 132, 135, 139, 143, 146, 148, 149, 150, 151

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\star\small\sf\underline\blue{Question\:1:-}

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  • What is the height of the tallest boy?

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\star\small\sf\underline\blue{AnswEr:-}

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  • The height of the tallest boy is 151 cm.

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\star\small\sf\underline\blue{Question\:2:-}

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  • What is the height of the shortest boy?

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\star\small\sf\underline\blue{AnswEr:-}

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  • The height of the shortest boy is 128 cm.

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\star\small\sf\underline\blue{Question\:3:-}

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  • What is the range of the data?

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\star\small\sf\underline\blue{Solution:-}

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{\underline{\boxed{\sf{Range = Highest \:observation - Lowest\: observation}}}}\\\\

\leadsto \sf {Range = 151 - 128}\\\\

\leadsto \sf{Range = 23}

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\star\small\sf\underline\blue{Question\:4:-}

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  • Find the mean height.

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\star\small\sf\underline\blue{Solution:-}

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\sf Mean \: height =  \dfrac{128 + 132 + 135 + 139 + 143 + 146 + 148 + 149 + 150 + 151}{10}  \\  \\  \sf Mean \: height =  \cancel \dfrac{1421}{10} \\  \\   \sf Mean \: height = 142.1 \: cm

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\star\small\sf\underline\blue{Question\:5:-}

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  • How many boys are there whose heights are less than the mean height?

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\star\small\sf\underline\blue{AnswEr:-}

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  • There are 4 boys whose heights are less than the mean height.

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