Which of the following are factor pairs for
\[26\]?
Choose all answers that apply:
Choose all answers that apply:
(Choice A)
\[1\] and
\[26\]
A
\[1\] and
\[26\]
(Choice B)
\[2\] and
\[13\]
B
\[2\] and
\[13\]
(Choice C)
\[3\] and
\[12\]
C
\[3\] and
\[12\]
(Choice D)
\[4\] and
\[6\]
D
\[4\] and
\[6\]
(Choice E)
\[5\] and
\[5\]
E
\[5\] and
\[5\]

To determine which of the given pairs are factor pairs of \(26\), we need to check if the product of each pair equals \(26\).

- **Choice A**: \(1 \times 26 = 26\). This is a factor pair of 26.
- **Choice B**: \(2 \times 13 = 26\). This is a factor pair of 26.
- **Choice C**: \(3 \times 12 = 36\). This is not a factor pair of 26.
- **Choice D**: \(4 \times 6 = 24\). This is not a factor pair of 26.
- **Choice E**: \(5 \times 5 = 25\). This is not a factor pair of 26.

The correct factor pairs of \(26\) are:

- **Choice A**: \(1\) and \(26\)
- **Choice B**: \(2\) and \(13\)

Do you want more details or have any questions?

Here are 8 related questions you might consider:
1. What are the factors of 26?
2. How can you find the factors of a number?
3. What are prime numbers, and is 26 a prime number?
4. What are factor pairs of 30?
5. How do you determine if a number is divisible by another number?
6. What is the prime factorization of 26?
7. Can a number have more than one factor pair?
8. How does understanding factor pairs help in solving quadratic equations?

**Tip:** When looking for factor pairs of a number, remember that the product of the two factors must equal the original number.

Explore factor pairs of 26 with detailed explanations and examples. Learn how to determine factor pairs of a number and apply this knowledge in solving problems. Suitable for Grades 5-7.

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