Math, asked by prakharkumar1110, 1 month ago

The marks (out of 15) obtained by 20 students in a
science test are listed below:
7, 10, 13, 4, 2, 8, 9, 12, 7, 2, 0, 3, 1, 15, 6, 5, 14, 11, 8, 15
The median​

Answers

Answered by THEONLYPRINCE
0

Step-by-step explanation:

Length of a rectangle is 5 m less than four times its width/breadth .

Perimeter of Rectangle is 180 m .

To Find :

Area of Rectangle .

Solution :

⟼LetWidthbe=x\longmapsto\tt{Let\:Width\:be=x}⟼LetWidthbe=x

As Given that Length of a rectangle is 5 m less than four times its width/breadth . So ,

⟼LengthofRectangle=4x−5\longmapsto\tt{Length\:of\:Rectangle=4x-5}⟼LengthofRectangle=4x−5

Using Formula :

⟼PerimeterofRectangle=2(l+w)\longmapsto\tt\boxed{Perimeter\:of\:Rectangle=2(l+w)}⟼

PerimeterofRectangle=2(l+w)

Putting Values :

⟼180=2(4x−5+x)\longmapsto\tt{180=2(4x-5+x)}⟼180=2(4x−5+x)

⟼1802=5x−5\longmapsto\tt{\cancel\dfrac{180}{2}=5x-5}⟼

2

180

=5x−5

⟼90+5=5x\longmapsto\tt{90+5=5x}⟼90+5=5x

⟼955=x\longmapsto\tt{\cancel\dfrac{95}{5}=x}⟼

5

95

=x

⟼19=x\longmapsto\tt\bf{19=x}⟼19=x

So , The value of x is 19 .

Therefore :

⟼Length=4(19)−5\longmapsto\tt{Length=4(19)-5}⟼Length=4(19)−5

⟼71m\longmapsto\tt\bf{71\:m}⟼71m

⟼Width=71m\longmapsto\tt\bf{Width=71\:m}⟼Width=71m

For Area of Rectangle :

Using Formula :

⟼AreaofRectangle=l×w\longmapsto\tt\boxed{Area\:of\:Rectangle=l\times{w}}⟼

AreaofRectangle=l×w

Putting Values :

⟼71×19\longmapsto\tt{71\times{19}}⟼71×19

⟼1349m2\longmapsto\tt\bf{1349\:{m}^{2}}⟼1349m

2

So, The Area of Rectangle is 1349 m² .

Answered by meyamadhu8
0

0, 15, 10, 5, 16, 25, 20, 24, 12, 20

Let's arrange the data in ascending order.

5, 9, 10, 12, 15, 16, 19, 20, 20, 20, 20, 23, 24, 25, 25

Mode - Since 20try by yourself

The most certain way to succeed is always to try just one more time. . Motivational Time Always. The only failure is not to try

here is my help

Given data,  

19, 25, 23, 20, 9, 2 occurred the maximum number of times, it becomes the mode of our data.

2

n + 1

​  

)  

th

 term  = =\ \frac{15+1}{2}\ =\ \frac{16}{2}\ =\ 8=  

2

15+1

​  

 =  

2

16

​  

 = 8

8th term = 20

Therefore, Mean = Median ( 20 = 20 )

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