Two friends Seema and Rekha went to shopping with equal amount of money. Seema bought a shoe for Rs 95 and Rekha spent Rs 350 on dresses. If Rekha had 4/7 of what Seema had left. How much money did Seema have left after shopping?
(a)Rs 595
(b)Rs 690
(c)Rs 535
(d)Rs 495

Options

A. Rs 595
B. Rs 690
C. Rs 535
D. Rs 495

Answer

To solve the problem step by step, we can follow these calculations:

1. **Define the Initial Amount**:
Let the amount of money that both Seema and Rekha initially had be \( X \).

2. **Calculate the Amount Left for Seema**:
Seema spent Rs 95 on shoes. Therefore, the amount of money left with Seema after her purchase is:
\[ \text{Seema's remaining amount} = X - 95 \]

3. **Calculate the Amount Left for Rekha**:
Rekha spent Rs 350 on dresses. Therefore, the amount of money left with Rekha after her purchase is:
\[ \text{Rekha's remaining amount} = X - 350 \]

4. **Set Up the Equation**:
According to the problem, Rekha has \( \frac{4}{7} \) of what Seema has left. This gives us the equation:
\[ X - 350 = \frac{4}{7}(X - 95) \]

5. **Clear the Fraction**:
To eliminate the fraction, multiply both sides of the equation by 7:
\[ 7(X - 350) = 4(X - 95) \]

6. **Expand Both Sides**:
Expanding both sides of the equation:
\[ 7X - 2450 = 4X - 380 \]

7. **Rearrange the Equation**:
Move all terms involving \( X \) to one side and constant terms to the other side:
\[ 7X - 4X = 2450 - 380 \]
Simplifying this gives:
\[ 3X = 2070 \]

8. **Solve for \( X \)**:
Divide both sides by 3 to find \( X \):
\[ X = \frac{2070}{3} = 690 \]

9. **Calculate Seema's Remaining Amount**:
Now that we know \( X \), we can find out how much money Seema has left:
\[ \text{Seema's remaining amount} = 690 - 95 = 595 \]

Thus, the amount of money Seema has left after shopping is **Rs 595**.

### Final Answer:
(a) Rs 595