Ek cricket team ke coach Ne 7 balle tatha 6 gende 3800 Mein kharidi bad Mein usne teen Balle tatha 5 gende 1750 rupaye Mein kharidi pratyek balle aur pratyek Gend ka mulya gyat kijiye graphia Vidhi se

Ek cricket team ke coach ne 7 balle aur 6 gende 3800 rupaye mein kharidi. Iske baad usne 3 balle aur 5 gende 1750 rupaye mein kharidi. Aapko pratyek balle aur gend ka mulya graphia vidhi (Graphical Method) se gyat karna hai.

Yeh samasya do linear equations banati hai:

1. **Pehli equation:** \( 7x + 6y = 3800 \)  
   (Yahaan, \(x\) har ek balle ka mulya hai aur \(y\) har ek gend ka mulya hai.)

2. **Dusri equation:** \( 3x + 5y = 1750 \)

### Graphia Vidhi (Graphical Method):
1. **Doosri Line ke liye point nikaalna:**  
   - \( y \) ko 0 rakhein: 
     - \( 7x = 3800 \), 
     - \( x = \frac{3800}{7} \approx 542.86 \) (542.86, 0)
   - \( x \) ko 0 rakhein: 
     - \( 6y = 3800 \), 
     - \( y = \frac{3800}{6} \approx 633.33 \) (0, 633.33)

2. **Dusri Line ke liye point nikaalna:**  
   - \( y \) ko 0 rakhein: 
     - \( 3x = 1750 \),
     - \( x = \frac{1750}{3} \approx 583.33 \) (583.33, 0)
   - \( x \) ko 0 rakhein: 
     - \( 5y = 1750 \),
     - \( y = \frac{1750}{5} = 350 \) (0, 350)

3. **Graph par plot karna:**
   - Pehli line ke liye, do points: (542.86, 0) aur (0, 633.33).
   - Dusri line ke liye, do points: (583.33, 0) aur (0, 350).

4. **Dono lines ko graph par plot karke dekhiye. Jahan dono lines intersect karti hain, wahi dono samikaran ka samadhan hoga.**

Yeh samikaran aapko balle aur gend ke moolya pradan karenge.

### Kya aap is graph ko plot karwana chahenge? Ya aap iske numerical solution mein ruchi rakhte hain?

### Relative Questions:
1. Pratyek balle ka approximate mulya kya hoga agar sirf pehli equation ka prayog kiya jaye?
2. Dusri equation ka vyavharik arth kya ho sakta hai?
3. Agar sirf ek aur balle aur ek aur gend kharidne ka budget hota, toh kya equation banegi?
4. Aise kitne possible combinations ho sakte hain jinke lie in equations ka solution nahi nikalta?
5. Kya hota agar donon samikaran parallel hoti?

### Tip:
Graphical methods give a visual representation of linear equations, helping you understand the relationship between variables more intuitively.

Learn how to solve a problem where a cricket coach buys balls and bats with specific budgets using linear equations and the graphical method. Understand the relationship between variables and find the values of each ball and bat. Suitable for high school students.

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