Help with these two problems please: An isosceles triangle has two sides of length n where n is an integer greater than 1. What is the smallest possible integer length of the third side?

A. 0

B. n−1

C. 1

D. ⌊n2⌋+1

An isosceles triangle has two sides of length n where n is an integer greater than 1. Describe the largest possible integer length of the third side for this triangle.

A. The largest possible integer value of the third side is 2n−1 because the sum of the two side lengths is 2n and the third side must be less than the sum.

B. The largest possible integer value of the third side is 2n because the sum of the lengths of the two sides is 2n.

C. The largest possible integer value of the third side is n+1 because the sum of the lengths of the two sides is n+1.

D. The largest possible integer value of the third side is n2−1 because the sum of the two side lengths is n2.