Simplify \(196^2\times 56 \div 14^5 \times 1021\) = ?

Simplify:

$196^2 \times 56 \div 14^5 \times 1021$

First, express everything in terms of $14$:

• $196 = 14^2 \Rightarrow 196^2 = (14^2)^2 = 14^4$
• $56 = 14 \times 4$

Now substitute:

$= 14^4 \times (14 \times 4) \div 14^5 \times 1021$

Combine powers of $14$:

$= \frac{14^4 \times 14 \times 4}{14^5} \times 1021$

$= \frac{14^5 \times 4}{14^5} \times 1021$

Cancel $14^5$:

$= 4 \times 1021$

$= 4084$

✅ Final Answer: 4084