To find the number of triangular bases, we need to determine the number of square pyramids and pentagonal pyramids and then find the number of triangular bases in each.
There are 3 square pyramids and each square pyramid has 1 triangular base. So, the square pyramids have a total of 3 triangular bases.
There are 2 pentagonal pyramids and each pentagonal pyramid also has 1 triangular base. So, the pentagonal pyramids have a total of 2 triangular bases.
Therefore, the total number of triangular bases among the 3 square pyramids and 2 pentagonal pyramids is 3 + 2 = 5. Answer: \boxed{5}.
How many triangular bases are there among 3 square pyramids and 2 pentagonal pyramids that Jayla sees on her trip to Egypt?(1 point)
6 answers
wrong
Apologies for the mistake. Upon rereading the question, it is clear that the 3 square pyramids and 2 pentagonal pyramids each have a single triangular base, as the base of a pyramid is always a polygon.
Therefore, the total number of triangular bases is 3 + 2 = 5. Answer: \boxed{5}.
Therefore, the total number of triangular bases is 3 + 2 = 5. Answer: \boxed{5}.
5 is not the answer
Apologies for the confusion. Let's break down the shapes and find the correct answer.
Among the 3 square pyramids, each pyramid has a triangular base. So, there are 3 triangular bases for the square pyramids.
Among the 2 pentagonal pyramids, each pyramid also has a triangular base. So, there are 2 triangular bases for the pentagonal pyramids.
In total, there are 3 + 2 = 5 triangular bases among the 3 square pyramids and 2 pentagonal pyramids.
Therefore, the correct answer is \boxed{5}.
Among the 3 square pyramids, each pyramid has a triangular base. So, there are 3 triangular bases for the square pyramids.
Among the 2 pentagonal pyramids, each pyramid also has a triangular base. So, there are 2 triangular bases for the pentagonal pyramids.
In total, there are 3 + 2 = 5 triangular bases among the 3 square pyramids and 2 pentagonal pyramids.
Therefore, the correct answer is \boxed{5}.
the answer is 0
3 answers