Question:

How much amount of urea would be required for supplying 5 Kg of N?

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To simplify urea calculations, multiply the target nitrogen requirement by $2.17$ (since $100 / 46 \approx 2.17$).
For example: $5\text{ kg Nitrogen} \times 2.17 = 10.85\text{ kg of Urea}$.
  • 5.25
  • 9.62
  • 10.87
  • 15.66
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The Correct Option is C

Solution and Explanation

Step 1: Understanding the Concept:
Calculating fertilizer requirements involves determining the total weight of a commercial fertilizer needed to supply a specific quantity of a target plant nutrient.
Key Formula or Approach:
The formula to calculate the quantity of fertilizer is:
\[ \text{Fertilizer required (kg)} = \frac{\text{Nutrient recommended (kg)} \times 100}{\text{Nutrient percentage in fertilizer (\%)}} \]

Step 2: Detailed Explanation:

Urea is a common nitrogenous fertilizer that contains $46\%$ Nitrogen ($N$) by weight.
This means that $100\text{ kg}$ of commercial urea contains $46\text{ kg}$ of pure nitrogen.
To find the amount of urea needed to supply $5\text{ kg}$ of nitrogen, substitute the values into the formula:
\[ \text{Urea required} = \frac{5 \times 100}{46} \]
\[ \text{Urea required} = \frac{500}{46} \approx 10.87\text{ kg} \]
Therefore, $10.87\text{ kg}$ of urea is required to provide $5\text{ kg}$ of nitrogen.

Step 3: Final Answer:

The amount of urea required is $10.87\text{ kg}$, which corresponds to Option (C).
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