Question

(w⁶)⁸×(w⁹)⁶= пжпжпж​

Answer 1

Ответ:

Объяснение:

Формулы:

$\tt \boxed{(a^m)^n=a^m^n}$

$\tt \boxed {a^m*a^n=a^m^+^n}$

(w⁶)⁸*(w⁹)⁶=w⁶°⁸*w⁹°⁶=w⁴⁸*w⁶³=w⁴⁸⁺⁶³=w¹¹¹

Answer 2

Решение и ответ:

$\displaystyle {\left( {{w^6}} \right)^8} \cdot {\left( {{w^9}}\right)^6}={w^{6 \cdot 8}} \cdot {w^{9\cdot 6}}={w^{48}} \cdot {w^{54}}={w^{48+54}}=\boxed{{w^{102}}}$

Answer 3

To simplify the expression $(w^6)^8 \times (w^9)^6$, you can use the rules of exponents. When you raise an exponent to another exponent, you multiply the exponents together. In this case:

$(w^6)^8 = w^{6 \cdot 8} = w^{48}$

$(w^9)^6 = w^{9 \cdot 6} = w^{54}$

Now, you can multiply these two simplified expressions together:

$w^{48} \times w^{54} = w^{48 + 54} = w^{102}$

So, $(w^6)^8 \times (w^9)^6 = w^{102}$.

There is no need for the "пжпжпж" notation in this context, as it doesn't seem to have a specific mathematical meaning.