Comparative Financial Data as on 31st March, 2024 and 2023
| Particulars | 31.03.2024 (₹) | 31.03.2023 (₹) |
|---|---|---|
| Surplus (P&L) | 17,00,000 | 8,00,000 |
| Patents | -- | 50,000 |
| Sundry Debtors | 5,80,000 | 4,20,000 |
| Sundry Creditors | 1,40,000 | 60,000 |
| Cash and Cash Equivalents | 2,00,000 | 90,000 |
Net Profit before Tax and Extraordinary Items:
Increase in Surplus (P&L) = ₹17,00,000 − ₹8,00,000 = ₹9,00,000
Add: Interim Dividend Paid = ₹1,20,000
Total Net Profit during the year = ₹9,00,000 + ₹1,20,000 = ₹10,20,000
Adjustments for Changes in Working Capital:
Net Change in Working Capital:
Change = (−₹1,60,000) + ₹80,000 = −₹80,000
Net Cash from Operating Activities:
\[ \text{Net Cash from Operating Activities} = ₹10,20,000 - ₹80,000 = ₹9,40,000 \]
Answer: ₹9,40,000
\(\textit{Statement I:}\) In case of non-financial enterprises, payment of interest and dividends are classified as financing activities, whereas receipt of interest and dividends are classified as investing activities.
\(\textit{Statement II:}\) Investing and financing transactions that require the use of cash or cash equivalents, should be excluded from cash flow statement.
Choose the correct alternative from the following:
Match List-I with List-II:\[\begin{array}{|c|c|} \hline \text{List-I} & \text{List-II} \\ \hline \text{(A) Cash Outflows from financing activities} & \text{(I) Redemption of debentures} \\ \hline \text{(B) Cash Inflows from operating activities} & \text{(II) Current Investment} \\ \hline \text{(C) Cash and cash equivalents} & \text{(III) Cash from royalties, fees, commissions and other revenues} \\ \hline \text{(D) Cash Inflows from investing activities} & \text{(IV) Cash receipt from disposal of fixed assets including intangibles} \\ \hline \end{array}\]Choose the correct answer from the options given below:

A ladder of fixed length \( h \) is to be placed along the wall such that it is free to move along the height of the wall.
Based upon the above information, answer the following questions:
(iii) (b) If the foot of the ladder, whose length is 5 m, is being pulled towards the wall such that the rate of decrease of distance \( y \) is \( 2 \, \text{m/s} \), then at what rate is the height on the wall \( x \) increasing when the foot of the ladder is 3 m away from the wall?