1440
1176
1680
2520
Ankita possesses:
Total mass = \( 4 + 14 + 6 = 24 \) kg
Target profit is ₹1752.
Let the average cost per kg of the mixture be \( x \) rupees.
The marked price is set at \( x + 73 \) rupees/kg.
Ankita sells:
Total Revenue = \[ 4(x + 73) + 0.8 \times 20(x + 73) = 4(x + 73) + 16(x + 73) \] \[ = 20(x + 73) \]
Total profit recorded is ₹1752:
\[ \text{Profit} = \text{Total Revenue} - \text{Total Cost} \] \[ 1752 = 20(x + 73) - \text{Total Cost} \] \[ \text{Total Cost} = 20x + 1460 - 1752 = 20x - 292 \]
The price ratio is given as:
\[ 7C = 30P = 9A \]
Equating all to a constant \( 630k \), we get:
\[ C = \frac{630k}{7} = 90k, \quad P = \frac{630k}{30} = 21k, \quad A = \frac{630k}{9} = 70k \]
The total cost is calculated as:
\[ \text{Total cost} = 4C + 14P + 6A = 4(90k) + 14(21k) + 6(70k) \] \[ = 360k + 294k + 420k = 1074k \]
It is provided that the Total cost = ₹4296.
\[ 1074k = 4296 \Rightarrow k = \frac{4296}{1074} = 4 \]
The value of \( A \) is \( 70k = 70 \times 4 = ₹280 \) per kg. With 6 kg of almonds, the total cost is: \[ \text{Total almond cost} = 6 \times 280 = ₹1680 \]
Answer: ₹1680
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