विश्व में सबसे बड़ा समुद्र कौन सा है​

Answer:

The speaker affirms his commitment to loving the person he is in love with until the seas are dry, the rocks melt in the sun, and he is still alive.

Explanation:

• The poem is intended to be sung out loud and has the structure of a ballad.
• It expresses the speaker's intense love for his or her partner and makes the guarantee that this love will endure forever, outlasting all human life and even the earth itself.
• In "A Red, Red Rose," Burns is expressing passionate love.
• He is in the throes of being madly in love, as the poem's title suggests.
• The vivid red rose is a representation of his perception of his love at its peak.

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Answer:

We feed these animals because animals need food for survival.

Answer:

When the vendor takes repossession of only a part of the total asset sold to the hire purchaser i.e., Partial Repossession.

Complete Repossession: Under the circumstance the hire vendor closes the books of the Hire-Purchaser's Account by transferring to Repossess Goods Account. Similarly, the hire-purchaser also closes the account of Hire-Vendor Account by transferring to the balance of Asset Account.

The hire vendor repossesses either all the goods hired out or only a few of them. Repossession of all the goods is known as “Complete Repossession” and repossession of a few of the goods is known as “Partial Repossession”.

Explanation:

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Answer:

1. Complete Repossession:

Under the circumstance the hire vendor closes the books of the Hire-Purchaser’s Account by transferring to Repossess Goods Account.

Similarly, the hire-purchaser also closes the account of Hire-Vendor Account by transferring to the balance of Asset Account.

2. Partial Repossession:

In the Books of the Purchaser:

In the case of partial repossession, however, there should be an agreement between the vendor and the purchaser relating to the valuation of goods repossessed. Under the circumstances, Vendor’s Account is debited and the Asset Account is credited with the agreed value of goods repossessed. Since, the entire goods are not repossessed, Asset Account will have a balance for the goods not repossessed which will be equal to the depreciated value of the assets not repossessed and, naturally, Vendor’s Account will show a balance which will represent the amount due to the purchaser.

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Answer:

The work done during an isothermal reversible expansion of an ideal gas from one volume to another volume is option [tex](\ 1\ )[/tex],

W   [tex]=[/tex]  [tex]-\ 2.303[/tex]  × [tex]8.31[/tex] × [tex]10^{7}[/tex] × [tex]298[/tex] × [tex]log\ 2[/tex]

Explanation:

It is given that the process is a reversible expansion of one mole of an ideal gas· Here, the temperature is a constant one which is [tex]27^{o}c[/tex]· So, the actual process is an isothermal reversible expansion of an ideal gas·

The equation for the work done during an isothermal reversible expansion of an ideal gas from one volume to another volume is given as,

    [tex]W\ =\ -\ 2.303\ \ n\ R\ T\ \ log\ \frac{V_2}{V_1}[/tex]

where,

W  [tex]=[/tex]  work done during the expansion

n   [tex]=[/tex]  No of moles of the gas

R  [tex]=[/tex]   Universal gas constant

T  [tex]=[/tex]  Temperature

[tex]V_1[/tex]  [tex]=[/tex]  The initial volume of the gas

[tex]V_2[/tex] [tex]=[/tex]  The final volume of the gas

Given that,

n  [tex]=[/tex]  [tex]1[/tex] mol

T  [tex]=[/tex]  [tex]25^oc\ \ =\ 25\ +\ 273\ =\ 298\ K[/tex]

[tex]V_1[/tex] [tex]=[/tex]  [tex]10\ L[/tex]

[tex]V_2[/tex] [tex]=[/tex]  [tex]20\ L[/tex]

Since we need to find out the work done in ergs, the SI unit of the R-value becomes,

R   [tex]=[/tex]  [tex]8.314[/tex] [tex]J\ K^-^1\ mol^-^1[/tex]

where,

[tex]1\ J\ =\ 10^7 ergs[/tex]

Therefore,

R   [tex]=[/tex]  [tex]8.314\ *\ 10^7[/tex] [tex]erg\ K^-^1\ mol^-^1[/tex]

On substituting these values we get,

W   [tex]=[/tex]  [tex]-\ 2.303[/tex]  × [tex]1[/tex] × [tex]8.31[/tex] × [tex]10^{7}[/tex] × [tex]298[/tex] × [tex]log\ \frac{20}{10}[/tex]

W   [tex]=[/tex]  [tex]-\ 2.303[/tex]  × [tex]8.31[/tex] × [tex]10^{7}[/tex] × [tex]298[/tex] × [tex]log\ 2[/tex]

Therefore, the work done during an isothermal reversible expansion of an ideal gas  from one volume to another volume is,

W   [tex]=[/tex]  [tex]-\ 2.303[/tex]  × [tex]8.31[/tex] × [tex]10^{7}[/tex] × [tex]298[/tex] × [tex]log\ 2[/tex]