Trickiest Programming Questions For Experienced Developers
Top 10 Trickiest Programming Questions for Experienced Developers π
As you grow as a developer, youβre bound to face more complex coding challenges that test your problem-solving skills. These tricky programming questions go beyond the basics and push you to think algorithmically. Hereβs a breakdown of the top 10 trickiest programming problems for experienced developers, along with example code snippets to help guide your solutions! π»π₯
1. Find the Longest Palindromic Substring π§©
Problem: Given a string, return the longest palindromic substring.
Approach: Use dynamic programming or the βexpand around centerβ technique.
Example Code:
def longest_palindrome(s)
return s if s.size < 2
start, max_len = 0, 0
(0...s.size).each do |i|
len1 = expand_around_center(s, i, i)
len2 = expand_around_center(s, i, i + 1)
len = [len1, len2].max
if len > max_len
max_len = len
start = i - (len - 1) / 2
end
end
s[start, max_len]
end
def expand_around_center(s, left, right)
while left >= 0 && right < s.size && s[left] == s[right]
left -= 1
right += 1
end
right - left - 1
end
π Explanation: The function expand_around_center
checks all possible palindrome centers and returns the longest one.
2. Find Kth Largest Element in an Array π’
Problem: Given an unsorted array, find the k-th largest element.
Approach: Use the Quickselect algorithm or sort the array for a simple solution.
Example Code:
def find_kth_largest(nums, k)
nums.sort[-k]
end
π Explanation: The array is sorted, and the k-th largest element is retrieved using index -k
.
3. Trapping Rain Water π§οΈ
Problem: Calculate how much water can be trapped between bars given an array of heights.
Approach: Use two pointers to calculate the water trapped at each step.
Example Code:
def trap(height)
left, right = 0, height.size - 1
max_left, max_right, water = 0, 0, 0
while left < right
if height[left] < height[right]
if height[left] >= max_left
max_left = height[left]
else
water += max_left - height[left]
end
left += 1
else
if height[right] >= max_right
max_right = height[right]
else
water += max_right - height[right]
end
right -= 1
end
end
water
end
π Explanation: The two-pointer technique works by comparing the leftmost and rightmost bars and adjusting the boundaries while accumulating water.
4. Sudoku Solver π§
Problem: Solve a Sudoku puzzle by filling in the empty cells.
Approach: Use backtracking to recursively attempt placing numbers in valid positions.
Example Code:
def solve_sudoku(board)
solve(board)
end
def solve(board)
(0...9).each do |row|
(0...9).each do |col|
if board[row][col] == '.'
('1'..'9').each do |char|
if valid_move?(board, row, col, char)
board[row][col] = char
return true if solve(board)
board[row][col] = '.'
end
end
return false
end
end
end
true
end
def valid_move?(board, row, col, char)
(0...9).none? do |i|
board[row][i] == char || board[i][col] == char || board[3*(row/3) + i/3][3*(col/3) + i%3] == char
end
end
π Explanation: The function checks if a move is valid for each empty cell and backtracks if a solution canβt be found.
5. Word Break Problem π
Problem: Given a string and a dictionary of words, determine if the string can be segmented into valid words from the dictionary.
Approach: Use dynamic programming to check valid segmentation points.
Example Code:
def word_break(s, word_dict)
dp = Array.new(s.size + 1, false)
dp[0] = true
(1..s.size).each do |i|
(0...i).each do |j|
if dp[j] && word_dict.include?(s[j...i])
dp[i] = true
break
end
end
end
dp[s.size]
end
π Explanation: The function creates a boolean dp
array to track where valid word breaks occur.
6. Median of Two Sorted Arrays π
Problem: Find the median of two sorted arrays of different sizes.
Approach: Utilize binary search for an efficient solution.
Example Code:
def find_median_sorted_arrays(nums1, nums2)
merged = (nums1 + nums2).sort
len = merged.size
len.even? ? (merged[len/2 - 1] + merged[len/2]) / 2.0 : merged[len/2]
end
π Explanation: The arrays are merged, sorted, and the median is calculated based on the length being even or odd.
7. Merge Intervals π
Problem: Merge overlapping intervals.
Approach: Sort the intervals by start time and merge them while iterating.
Example Code:
def merge(intervals)
intervals.sort_by!(&:first)
merged = []
intervals.each do |interval|
if merged.empty? || merged.last[1] < interval[0]
merged << interval
else
merged.last[1] = [merged.last[1], interval[1]].max
end
end
merged
end
π Explanation: After sorting, overlapping intervals are merged by checking if the current interval overlaps with the last merged one.
8. LRU Cache π
Problem: Design and implement a Least Recently Used (LRU) cache.
Approach: Use a hash map and a doubly linked list for O(1) operations.
Example Code:
class LRUCache
def initialize(capacity)
@cache = {}
@capacity = capacity
@order = []
end
def get(key)
return -1 unless @cache.key?(key)
@order.delete(key)
@order.unshift(key)
@cache[key]
end
def put(key, value)
if @cache.key?(key)
@order.delete(key)
elsif @cache.size >= @capacity
lru = @order.pop
@cache.delete(lru)
end
@cache[key] = value
@order.unshift(key)
end
end
π Explanation: The LRUCache
class tracks cache hits with an array for order, and manages a hash for quick access.
9. Reverse Nodes in k-Group π
Problem: Reverse nodes in a linked list in groups of k
.
Approach: Reverse k
nodes at a time using recursion or iteration.
Example Code:
class ListNode
attr_accessor :val, :next
def initialize(val = 0, _next = nil)
@val = val
@next = _next
end
end
def reverse_k_group(head, k)
count = 0
node = head
while node && count < k
node = node.next
count += 1
end
if count == k
reversed = reverse_list(head, k)
head.next = reverse_k_group(node, k)
return reversed
end
head
end
def reverse_list(head, k)
prev = nil
current = head
while k > 0
next_node = current.next
current.next = prev
prev = current
current = next_node
k -= 1
end
prev
end
π Explanation: The list is recursively reversed in groups of k
, and the remaining part is handled accordingly.
10. Minimum Window Substring π
Problem: Find the minimum window substring that contains all characters of a target string.
Approach: Use a sliding window technique with two pointers to adjust the window dynamically.
Example Code:
def min_window(s, t)
return "" if t.empty? || s.empty?
t_count = Hash.new(0)
t.each_char { |c| t_count[c] += 1 }
required = t_count.size
l, r = 0, 0
formed = 0
window
_counts = Hash.new(0)
ans = [Float::INFINITY, nil, nil]
while r < s.size
c = s[r]
window_counts[c] += 1
formed += 1 if t_count[c] && window_counts[c] == t_count[c]
while l <= r && formed == required
c = s[l]
if r - l + 1 < ans[0]
ans = [r - l + 1, l, r]
end
window_counts[c] -= 1
formed -= 1 if t_count[c] && window_counts[c] < t_count[c]
l += 1
end
r += 1
end
ans[0] == Float::INFINITY ? "" : s[ans[1]..ans[2]]
end
π Explanation: The sliding window dynamically adjusts its size to find the minimum window containing all characters from the target string.
Final Thoughts π‘
Each of these programming problems tests a unique aspect of your coding expertise, from mastering algorithms to designing efficient solutions. Solving these problems isnβt just about finding the correct solutionβitβs about thinking critically, optimizing for performance, and understanding the underlying principles.
Happy coding! π»β¨
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