Question

64^4 + /8^3 factorise

Answer 1

Correct Question :-

Factorize —

$\sf{\frac{ {64}^{4} }{ {8}^{3} } }$

Correct Answer :-

We can factorise the equation by using the method below;

$\sf{ \frac{ {64}^{4} }{ {8}^{3} } }$

$\to \sf{\frac{( {8}^{2} {)}^{4} }{ {8}^{3} } }$

$\to \sf{ \frac{ {8}^{8} }{ {8}^{3} } }$

$\to \sf{ {8}^{8 - 3} }$

$\to \sf{ {8}^{5} }$

$\to \sf{32768}$

$\to \bf{ {2}^{15} }$

@MrCyber

Answer 2

Correct Question :-

Factorize —

\begin{gathered} \sf{\frac{ {64}^{4} }{ {8}^{3} } } \\ \end{gathered}

8

3

64

4

\begin{gathered} \\ \end{gathered}

Correct Answer :-

We can factorise the equation by using the method below;

\begin{gathered} \sf{ \frac{ {64}^{4} }{ {8}^{3} } } \\ \end{gathered}

8

3

64

4

\begin{gathered} \to \sf{\frac{( {8}^{2} {)}^{4} }{ {8}^{3} } } \\ \end{gathered}

→

8

3

(8

2

)

4

\begin{gathered} \to \sf{ \frac{ {8}^{8} }{ {8}^{3} } } \\ \end{gathered}

→

8

3

8

8

\to \sf{ {8}^{8 - 3} }→8

8−3

\to \sf{ {8}^{5} }→8

5

\to \sf{32768}→32768

\to \bf{ {2}^{15} }→2

15