it will cost 58320 for 25 men to reap a wheat cropp in one weak-how long it will take for 35 men to earn 93312.do with arrows

To solve the problem, we can use the concept of direct and inverse proportions.

### Step 1: Understand the problem
- **25 men** can earn **₹58,320** in **1 week**.
- We need to find out how long it will take for **35 men** to earn **₹93,312**.

### Step 2: Calculate the earnings of 1 man in 1 week
\[ \text{Earnings of 1 man in 1 week} = \frac{\text{Total Earnings}}{\text{Number of Men}} \]
\[ = \frac{₹58,320}{25} = ₹2,332.8 \]

### Step 3: Calculate the total time for 35 men to earn ₹93,312
First, calculate how much 35 men can earn in 1 week:

\[ \text{Earnings of 35 men in 1 week} = 35 \times ₹2,332.8 = ₹81,648 \]

Next, we calculate the number of weeks required:

\[ \text{Time Required} = \frac{\text{Total Desired Earnings}}{\text{Earnings of 35 men in 1 week}} \]

\[
\text{Time Required} = \frac{₹93,312}{₹81,648} \approx 1.143 \text{ weeks}
\]

### Step 4: Conclusion
Thus, it will take approximately **1.143 weeks** for 35 men to earn ₹93,312.

---

### Summary with Arrows:
1. **Calculate Earnings per man in 1 week**:
   \[
   \text{Earnings of 1 man in 1 week} = \frac{₹58,320}{25} = ₹2,332.8
   \]

   ⬇

2. **Calculate Earnings of 35 men in 1 week**:
   \[
   \text{Earnings of 35 men in 1 week} = 35 \times ₹2,332.8 = ₹81,648
   \]

   ⬇

3. **Calculate Time Required**:
   \[
   \text{Time Required} = \frac{₹93,312}{₹81,648} \approx 1.143 \text{ weeks}
   \]

---

Would you like to go into further details or have any questions?

Here are some related questions:

1. How would the calculation change if 35 men earned ₹93,312 in 2 weeks?
2. What would be the earning per man if 25 men worked for 2 weeks instead of 1?
3. How long would it take for 40 men to earn ₹93,312?
4. What would be the total earnings of 35 men if they worked for 3 weeks?
5. How many men would be needed to earn ₹58,320 in half a week?

**Tip:** When dealing with proportions, always check whether the relationship is direct (both quantities increase or decrease together) or inverse (one increases while the other decreases).

Learn how to solve a proportional problem involving men's earnings. Understand how to calculate time based on different numbers of men and earnings per week. Suitable for Grades 6-8.

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