Question

80^n+4 –––––––5^n+3 × 2^4(n+3)+1​

Answer 1

Ответ:

= 5

Объяснение:

решение во вложении

Answer 2

To simplify the expression:

(80^n+4) / (5^n+3) * 2^(4(n+3)+1)

Let's break this down step by step:

1. Start with the numerator: 80^n+4

2. Next, consider the denominator: 5^n+3

3. Now, let's deal with the exponent inside the exponent: 4(n+3)

4. Add 1 to the exponent: 4(n+3) + 1

Now, combine all these parts back into the expression:

(80^n+4) / (5^n+3) * 2^(4(n+3)+1)

= (80^n+4) / (5^n+3) * 2^(4n + 12 + 1)

= (80^n+4) / (5^n+3) * 2^(4n + 13)

So, the simplified expression is:

(80^n+4) / (5^n+3) * 2^(4n + 13)