Chapter 4: Q59. (page 174)

Use the prime factorization to list all of its factors.
335

Short Answer

Expert verified

The list of all the factors of 335 is: $1, 5, 67,$ and $335$ .

Step by step solution

Define prime factorization

When a number is written as a product of prime numbers it is defined as prime factorization, wherein, prime numbers are defined as whole numbers that is greater than 1 and has exactly two whole number factors 1 and itself.

State the concept of prime factorization

Calculate the factors by dividing every possible number. Then take the result from that and divide that by the smallest prime number. Repeat this process until you end up with the smallest possible prime number.

Do the prime factorization by making factor tree

Expand 335 as per one possible factor tree $5 \times 67$ and get,

$\begin{matrix} 335 \\ \begin{matrix} ↙ & ↘ \end{matrix} \\ \begin{matrix} \underset{\begin{array}{l} ↓ \\ 5 \end{array}}{5} & \times & \underset{\begin{array}{l} ↓ \\ 67 \end{array}}{67} \end{matrix} \end{matrix}$

The prime factorization of $335 = 5 \times 67$ . Therefore, the list of the factors of 335 is: 1, 5, 67, and 335.

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Use the prime factorization to list all of its factors.
335

Short Answer

Step by step solution

Define prime factorization

State the concept of prime factorization

Do the prime factorization by making factor tree

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Use the prime factorization to list all of its factors.335

Short Answer

Step by step solution

Define prime factorization

State the concept of prime factorization

Do the prime factorization by making factor tree

One App. One Place for Learning.

Most popular questions from this chapter

Recommended explanations on Math Textbooks

Discrete Mathematics

Mechanics Maths

Geometry

Pure Maths

Applied Mathematics

Logic and Functions

Study anywhere. Anytime. Across all devices.

Use the prime factorization to list all of its factors.
335