Question 4:20 p A community is building a square park with sides that measure 150 meters. To separate the picnic area from the
play area, the park is split by a diagonal line from opposite corners. Determine the approximate length of the
diagonal line that splits the square. If necessary, round your answer to the nearest meter.

205 metres

Step-by-step explanation:

You can solve this problem by using the pythagorean theorem.

Where the a- and b-values represent the sides of the triangle. Since the park is a sqaure, each side is equal. This means that both the a-value and the b-value are the same. Now, you must find the c-value.

145^2 + 145^2 = c^2

21,025 + 21,025 = c^2

42,050 = c^2 *now square root each side of the equation.*

205.06 = c

The length of the diagonal line is 205 meters.

hope it helps! please make me brainliest..

Merry Christmas good day

answer: 21$

step-by-step explanation:

$42 / $14 = 3   (ratio 3: 1)

$7 x 3 = $21