| Liabilities | Amount (₹) | Assets | Amount (₹) |
|---|---|---|---|
| Investment Fluctuation Fund | 6,00,000 | Investments | 15,00,000 |
| Workmen Compensation Fund | 8,00,000 |
Book Value of Investments: ₹15,00,000
Market Value of Investments: ₹13,00,000
Decrease in Value: ₹2,00,000
IFF Balance: ₹6,00,000
Excess in IFF: ₹4,00,000 (₹6,00,000 − ₹2,00,000) to be distributed in 3:2 ratio
| Particulars | Dr (₹) | Cr (₹) |
|---|---|---|
| Investment Fluctuation Fund A/c | 6,00,000 | |
| To Investments A/c | 2,00,000 | |
| To Vinay’s Capital A/c | 2,40,000 | |
| To Pankaj’s Capital A/c | 1,60,000 | |
| (Being IFF adjusted for decrease in investment value and remaining balance distributed in old ratio 3:2) | ||
WCF Balance: ₹8,00,000
Claim: ₹9,00,000
Deficiency: ₹1,00,000 (₹9,00,000 − ₹8,00,000) to be borne by Vinay and Pankaj in 3:2
| Particulars | Dr (₹) | Cr (₹) |
|---|---|---|
| Workmen Compensation Fund A/c | 8,00,000 | |
| Vinay’s Capital A/c | 60,000 | |
| Pankaj’s Capital A/c | 40,000 | |
| To Workmen Compensation Claim A/c | 9,00,000 | |
| (Being WCF transferred to claim and deficiency borne by old partners in 3:2 ratio) | ||
| Liabilities | Amount (₹) | Assets | Amount (₹) |
|---|---|---|---|
| Sundry Creditors | 1,80,000 | Cash in hand | 30,000 |
| General Reserve | 20,000 | Debtors | 1,20,000 |
| Capitals: | Kishore – 6,00,000 | Stock | 1,50,000 |
| Ranjan – 4,00,000 | Furniture | 1,00,000 | |
| Land and Building | 8,00,000 | ||
| Total | 12,00,000 | Total | 12,00,000 |
Balance Sheet of Atharv and Anmol as at 31st March, 2024
| Liabilities | Amount (₹) | Assets | Amount (₹) |
|---|---|---|---|
| Capitals: | Fixed Assets | 14,00,000 | |
| Atharv | 8,00,000 | Stock | 4,90,000 |
| Anmol | 4,00,000 | Debtors | 5,60,000 |
| General Reserve | 3,50,000 | Cash | 10,000 |
| Creditors | 9,10,000 | ||
| Total | 24,60,000 | Total | 24,60,000 |
The correct IUPAC name of \([ \text{Pt}(\text{NH}_3)_2\text{Cl}_2 ]^{2+} \) is:

Draw a rough sketch for the curve $y = 2 + |x + 1|$. Using integration, find the area of the region bounded by the curve $y = 2 + |x + 1|$, $x = -4$, $x = 3$, and $y = 0$.