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How did they get this answer?

\[ 17f = 52 \text{ yards} \]

Answer :

the measure of the remaining land after joining the two pieces and removing a 10-yard piece is 59 yards.

To find the measure of the remaining land after joining the two pieces and removing a 10-yard piece, we first need to add the lengths of the two pieces and then subtract the length of the piece that is removed.

Let's denote:

- Length of the first piece of land = 52 yards

- Length of the second piece of land = 17 yards

- Length of the piece removed = 10 yards

First, we'll add the lengths of the two pieces of land:

Total length of the joined land = Length of first piece + Length of second piece

[tex]\[ = 52 \text{ yards} + 17 \text{ yards} \][/tex]

[tex]\[ = 69 \text{ yards} \][/tex]

Now, we'll subtract the length of the piece that is removed:

Length of remaining land = Total length - Length removed

[tex]\[ = 69 \text{ yards} - 10 \text{ yards} \][/tex]

[tex]\[ = 59 \text{ yards} \][/tex]

Therefore, the measure of the remaining land after joining the two pieces and removing a 10-yard piece is 59 yards.

complete question given below:

A piece of land measures 52 yards and another piece measures 17 yards.

If both the pieces of land are joined and a piece of 10 yards is removed

from the joined land, what is the measure of the remaining land​.

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