If a = 4 units and b = 3 units, the length of the diagonal of the outs

1.	If a = 4 units and b = 3 units, the length of the diagonal of the outside square rounded to the nearest tenth is units and the length of the diagonal of the inside square rounded to the nearest tenth is units.
Answer» Answer: Part 1) The length of the diagonal of the outside SQUARE is 9.9 units Part 2) The length of the diagonal of the inside square is 7.1 units Step-by-step explanation: step 1 Find the length of the outside square Let x -----> the length of the outside square c ----> the length of the inside square we KNOW that step 2 Find the length of the inside square Applying the Pythagoras Theorem substitute step 3 Find the length of the diagonal of the outside square To find the diagonal Apply the Pythagoras Theorem Let D -----> the length of the diagonal of the outside square step 4 Find the length of the diagonal of the inside square To find the diagonal Apply the Pythagoras Theorem Let d -----> the length of the diagonal of the inside square

If a = 4 units and b = 3 units, the length of the diagonal of the outside square rounded to the nearest tenth is units and the length of the diagonal of the inside square rounded to the nearest tenth is units.

Answer»

Answer:

Part 1) The length of the diagonal of the outside SQUARE is 9.9 units

Part 2) The length of the diagonal of the inside square is 7.1 units

Step-by-step explanation:

step 1

Find the length of the outside square

Let

x -----> the length of the outside square

c ----> the length of the inside square

we KNOW that

step 2

Find the length of the inside square

Applying the Pythagoras Theorem

substitute

step 3

Find the length of the diagonal of the outside square

To find the diagonal Apply the Pythagoras Theorem

Let

D -----> the length of the diagonal of the outside square

step 4

Find the length of the diagonal of the inside square

To find the diagonal Apply the Pythagoras Theorem

Let

d -----> the length of the diagonal of the inside square