Question

Abe is going to plant 54 oak trees and 27 pine trees. Abe would like to plant the trees in rows that all have the same number of trees and are made up of only one type of tree. What is the greatest number of trees Abe can have in each row?

Answer 1

Answer with explanation:

Number of oak trees =54

Number of pine trees =27

→Abe would like to plant the trees in rows that all have the same number of trees and are made up of only one type of tree.

We, will take H CF that is highest common factor of 54 and 27.

54 = 2×3×3×3

27=3×3×3

→H CF(54,27)=3 × 3×3=27

So, greatest number of trees Abe can have in each row =27,and there will be maximum of 3 rows, 2 containing oak tree because $\frac{54}{27}=2$, and one containing pine tree because$\frac{27}{27}=1$.

Answer 2

The greatest number of trees in each row is 27.

What are factors?

The factors of a number are numbers that divide the original number into equal numbers. They are numbers that when they are used to divide another number, the result is an integer.

What is the greatest number of trees that can be in each row?

In order to determine the required value, we have to determine the common factors of 27 and 54.

• Factors of 27 = 1, 3, 9 and 27
• Factors of 54 = 1, 2, 3, 6, 9, 18, 27, 54.
• Common factors = 1, 3, 9, 27

To learn more about factors, please check: https://brainly.com/question/26073850