$$ \left(+4\right)\cdot\left(-6\right)= $$

The operation is:

\[
\left(+4\right) \cdot \left(-6\right) = -24
\]

### Explanation:
- **Step 1**: Recognize that you are multiplying a positive integer by a negative integer.
- **Step 2**: The rule for multiplication states that when you multiply a positive number by a negative number, the result is negative.
- **Step 3**: Multiply the absolute values of the numbers: $4 \times 6 = 24$.
- **Step 4**: Apply the sign rule, making the result $-24$.

Thus, $\left(+4\right) \cdot \left(-6\right) = -24$.

Would you like more details on this operation or have any other questions?

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**Questions:**

1. What is the result when multiplying two negative numbers?
2. How does the sign of the product change when multiplying positive and negative numbers?
3. Can you provide another example of multiplying a positive and negative integer?
4. What happens when multiplying three numbers with different signs?
5. How does the absolute value affect multiplication with integers?
6. What are the rules for multiplying integers with the same sign?
7. How does this operation differ from adding two integers with opposite signs?
8. What is the effect of multiplying by zero in an operation involving integers?

**Tip:** Always remember the sign rules in multiplication: positive × positive = positive, negative × negative = positive, positive × negative = negative.

Explore the multiplication of integers with an example: (+4) * (-6). Learn how to multiply positive and negative integers, including the rules and steps involved. Suitable for students in Grades 5-7.

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