Answer:To insert 3 geometric means between and , we can use the formula for the term of a geometric sequence: where: - is the first term ( )- is the term- is the common ratio Given that there are 3 geometric means to insert, we need to find the common ratio . We know that: Now, we solve for : Therefore, the common ratio is . Now, to find the 3 geometric means ( ), we can calculate them using the common ratio: So, the 3 geometric means between and are 25, 125, and 625.