Question

2) (b¹⁶)⁴: (b³)²⁰3) (b⁹)¹²: (b¹⁰)¹⁰5) (b³)⁷*· (b⁵)⁵6) (b⁷)⁶: (b⁸)⁵​

Answer 1

Ответ:

2) $b^{16*4}:b^{3*20}=b^{64-60}=b^4$

3)$b^{9*12}:b^{10*10}=b{108-100}=b^8$

3) $b^{3*7}*b^{5*5}=b^{21+25}=b^{46}$

$4)b^{7*6}:b^{8*5}=b^{42-40}=b^2$

Объяснение:

Answer 2

It looks like you're working with expressions involving the variable "b" raised to various exponents. The expressions you've provided are calculations involving these exponentiated terms. Let's break down each expression:

1. (b¹⁶)⁴: This is the same as raising b to the power of 16 * 4, which simplifies to b⁶⁴.

2. (b³)²⁰: This is equivalent to b raised to the power of 3 * 20, which simplifies to b⁶⁰.

3. (b⁹)¹²: This expression results in b raised to the power of 9 * 12, which simplifies to b¹⁰⁸.

4. (b¹⁰)¹⁰: This is b raised to the power of 10 * 10, which simplifies to b¹⁰⁰.

5. (b³)⁷ * (b⁵)⁵: This expression involves two terms, each raised to different powers. The first term is b³ raised to the power of 7, which is b²¹. The second term is b⁵ raised to the power of 5, which is b²⁵. So, the result of this expression is b²¹ * b²⁵, which simplifies to b⁴⁶.

6. (b⁷)⁶: This is b raised to the power of 7 * 6, which simplifies to b⁴².

7. (b⁸)⁵: This is b raised to the power of 8 * 5, which simplifies to b⁴⁰.

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