English, asked by nirmal5181, 7 days ago

(ii) Poem appreciation.

Whenever I see Gas balloons go up I wonder where we‟d end up If we‟re balloons.

Would we go far away To some unknown destiny ?

Or will it be carefully decided goal We would work our way to ?

Balloons! How much they‟relike human beings-

so different from each other

in colours, shapes, design and sizes

Some live long and some don‟t

Just like us some find

A pair of loving hands and some don‟t

They get lost, burst or destroyed

Like we do

At times

They rub cheeks affectionately

Occasionally you can hear

them whisper secrets

As only friend will

And once in a while, in the chill

of the night, or mist of dawn

you may find one tear

flowing down

silently

Fill in the blanks by reading the above poem. (5x2=10)

1. The poem describes the similarities between………………………..

2. Just as we are unaware about the fate of balloons, we are also……………..

3. Outwardly balloons are different from each other in…………………

4. The line used to describe die rustling sound of balloons is………………………

5. The word from the poem that comes closest in meaning to „fate‟ is _.​

Answers

Answered by sanskarsapkal
1

Answer:

Required Formulas :

1. Mean of the group data:

(i) The Direct method forming is given by,

\sf{:\implies Mean (\bar{x}) = \dfrac{\sum f_i x_i}{\sum f_i}}:⟹Mean(

x

ˉ

)=

∑f

i

∑f

i

x

i

(ii) The Assume-mean method forming is given by,

\sf{:\implies Mean (\bar{x}) = a + \dfrac{\sum f_i d_i}{\sum f_i}}:⟹Mean(

x

ˉ

)=a+

∑f

i

∑f

i

d

i

(iii) The Step-deviation method formula is given by,

\sf{:\implies Mean (\bar{x}) = a + \bigg\lgroup\dfrac{\sum f_i u_i}{\sum f_i}\bigg\rgroup \times h}:⟹Mean(

x

ˉ

)=a+

∑f

i

∑f

i

u

i

×h

2. Mode of the group data:

The mode formula is given by,

\sf{:\implies Mode (M_o) = l + \bigg\lgroup \dfrac{f_1 - f_0}{2f_1 - f_0 - f_2}\bigg\rgroup \times h}:⟹Mode(M

o

)=l+

2f

1

−f

0

−f

2

f

1

−f

0

×h

3. Median of the group data:

The median formula is given by,

\displaystyle\sf{:\implies Median (M_e) = l + \bigg\lgroup \frac{ \frac{n}{2} - cf}{f} \bigg \rgroup \times h}:⟹Median(M

e

)=l+

f

2

n

−cf

×h

4. Empirical formula:

The Empirical formula is given by,

\sf{:\implies 3Median = Mode + 2Mean}:⟹3Median=Mode+2Mean

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