Fathur bought a number of stickers. He sold of the stickers
and lost of the remainder bowhowin If he had 480 sticters,
how Many stickers did he have at first?

Ask by Hammond Lee. in Singapore

Jan 23,2025

Question

Fathur bought a number of stickers. He sold $$ \frac{4}{5} $$ of the stickers and lost $$ \frac{1}{2} $$ of the remainder bowhowin If he had 480 sticters, how Many stickers did he have at first?

UpStudy AI · Accepted Answer

Let's break down the problem step by step:

1. **Let the initial number of stickers be $$ x $$.**

2. **Stickers Sold:**
   - Fathur sold $$ \frac{4}{5} $$ of his stickers.
   - So, the number of stickers sold is $$ \frac{4}{5}x $$.
   
3. **Stickers Remaining After Sale:**
   - After selling, he has $$ x - \frac{4}{5}x = \frac{1}{5}x $$ stickers remaining.
   
4. **Stickers Lost:**
   - He lost $$ \frac{1}{2} $$ of the remaining stickers.
   - So, the number of stickers lost is $$ \frac{1}{2} \times \frac{1}{5}x = \frac{1}{10}x $$.
   
5. **Final Number of Stickers:**
   - After losing some stickers, he has $$ \frac{1}{5}x - \frac{1}{10}x = \frac{1}{10}x $$ stickers left.
   
6. **Given Final Stickers:**
   - It's given that he has 480 stickers at the end.
   - So, $$ \frac{1}{10}x = 480 $$.

7. **Solving for $$ x $$:**
   $$
   x = 480 \times 10 = 4800
   $$

**Therefore, Fathur initially had 4,800 stickers.**

Answer: Fathur originally had 4 800 stickers.
Fathur initially had 4,800 stickers.

Fathur bought a number of stickers. He sold of the stickers
and lost of the remainder bowhowin If he had 480 sticters,
how Many stickers did he have at first?

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Fathur bought a number of stickers. He sold of the stickers and lost of the remainder bowhowin If he had 480 sticters, how Many stickers did he have at first?