Answer:
AB = 5
BC = 5
Explanation:
The formula to find the distance between two points is:

AB: 5
The two points are A(-4,0) and B(0,3).
In the formula, it will be expressed as:

-->
.
-->

-->

--> 5
BC: 5
The two points are: B(0,3) and C(4,0)
In the formula, it will be expressed as:

-->

-->

-->

--> 5
So both AB and BC is 5.