Let current liabilities be Rs. \( x \).
Then, according to the current ratio:
\[ \text{Current Assets} = 3.2x \]
And from the quick ratio:
\[ \text{Quick Assets} = 1.5x \]
We are given:
\[ \text{Current Assets} - \text{Quick Assets} = \text{Inventories} \]
\[ 3.2x - 1.5x = 1.7x = 68,000 \]
\[ x = \frac{68,000}{1.7} = 40,000 \]
Now we calculate each required value:
(i) Current Assets:
\[ 3.2x = 3.2 \times 40,000 = \text{Rs. } 1,28,000 \]
(ii) Quick Assets:
\[ 1.5x = 1.5 \times 40,000 = \text{Rs. } 60,000 \]
(iii) Current Liabilities:
\[ x = \text{Rs. } 40,000 \]
Final Answer:
\[ \boxed{ \begin{aligned} &\text{(i) Current Assets} = \text{Rs. } 1,28,000 \\ &\text{(ii) Quick Assets} = \text{Rs. } 60,000 \\ &\text{(iii) Current Liabilities} = \text{Rs. } 40,000 \end{aligned} } \]
From the following information, prepare Cash Flow Statement from the operating activities:
Items | Rs. |
---|---|
Net profit of current year | 1,00,000 |
Transfer to general reserve | 10,000 |
Decrease in debtors | 25,000 |
Decrease in bills payable | 20,000 |
Discount on shares written off | 5,000 |
Increase in stock | 18,000 |
Loss on sale of machine | 12,000 |
Profit on sale of investment | 4,000 |
\[ \text{Cash Flow from Operating Activities} \] \[ \begin{array}{|l|r|} \hline \textbf{Particulars} & \textbf{Rs.} \\ \hline \text{Net Profit before Adjustments} & 1,00,000 \\ \hline \text{Add: Decrease in Debtors} & 25,000 \\ \text{Add: Profit on Sale of Investment} & 4,000 \\ \hline \text{Less: Transfer to General Reserve} & (10,000) \\ \text{Less: Decrease in Bills Payable} & (20,000) \\ \text{Less: Discount on Shares Written Off} & (5,000) \\ \text{Less: Increase in Stock} & (18,000) \\ \text{Less: Loss on Sale of Machine} & (12,000) \\ \hline \text{Net Cash Flow from Operating Activities} & 64,000 \\ \hline \end{array} \]
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 $y = 0$.
In a Linear Programming Problem (LPP), the objective function $Z = 2x + 5y$ is to be maximized under the following constraints:
\[ x + y \leq 4, \quad 3x + 3y \geq 18, \quad x, y \geq 0. \] Study the graph and select the correct option.