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Which of the following problems can be used to solve the minimum number of insertions to form a palindrome problem?

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Which of the following problems can be used to solve the minimum number of insertions to form a palindrome problem?

(a) Minimum number of jumps problem

(b) Longest common subsequence problem

(c) Coin change problem

(d) Knapsack problems

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My question is taken from Minimum Insertions to form a Palindrome topic in section Dynamic Programming of Data Structures & Algorithms II

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The correct choice is (b) Longest common subsequence problem

Easiest explanation - A variation of longest common subsequence can be used to solve the minimum number of insertions to form a palindrome problem.

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