The text in the image is written in Indonesian, and it seems to involve some mathematical operations involving powers and negative numbers. Here’s what is written:

1. Bentuk Perkalian dari (-4)³ adalah ...
   Translation: "The multiplication form of (-4)³ is ..."

2. Hasil dari (-4)³ adalah ...
   Translation: "The result of (-4)³ is ..."

3. Hasil dari (-2)² x (-2)³ adalah ...
   Translation: "The result of (-2)² × (-2)³ is ..."

Let me walk you through the solutions step by step:

1. Expansion and Result of $(-4)^3$:

• $(-4)^3 = (-4) \times (-4) \times (-4)$
• First, multiply:
  $(-4) \times (-4) = 16$
• Then, multiply $16 \times (-4) = -64$

So, the result is -64.

2. Solving $(-2)^2 \times (-2)^3$:

• First, evaluate $(-2)^2 = (-2) \times (-2) = 4$
• Then, evaluate $(-2)^3 = (-2) \times (-2) \times (-2) = -8$
• Now, multiply:
  $4 \times (-8) = -32$

So, the result of $(-2)^2 \times (-2)^3$ is -32.

Would you like further explanation or have any other questions?

Here are some related problems to expand your understanding:

1. What is $(-3)^4$?
2. Can you calculate $(-5)^3$?
3. How do you handle powers when the base is positive, like $2^3$?
4. What happens if the base is negative but the exponent is even, such as $(-2)^4$?
5. What is the result of $(-6)^2 \times (-6)^1$?

Tip: Remember that when multiplying an odd number of negative factors, the result is negative.