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max_depth_binary_tree_test.go
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max_depth_binary_tree_test.go
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/*
Problem:
- Given a binary tree, find its maximum depth.
Approach:
- The maximum depth of the current node is the greater of the max height of the left
subtree and the right subtree plus one.
Cost:
- O(n) time, O(n) space.
*/
package leetcode
import (
"testing"
"github.com/hoanhan101/algo/common"
)
func TestGetMaxDepth(t *testing.T) {
t1 := &common.TreeNode{Left: nil, Value: 1, Right: nil}
t2 := &common.TreeNode{Left: nil, Value: 1, Right: nil}
t2.Right = &common.TreeNode{Left: nil, Value: 2, Right: nil}
t3 := &common.TreeNode{Left: nil, Value: 1, Right: nil}
t3.Left = &common.TreeNode{Left: nil, Value: 2, Right: nil}
t4 := &common.TreeNode{Left: nil, Value: 5, Right: nil}
t4.Left = &common.TreeNode{Left: nil, Value: 3, Right: nil}
t4.Right = &common.TreeNode{Left: nil, Value: 8, Right: nil}
t5 := &common.TreeNode{Left: nil, Value: 5, Right: nil}
t5.Left = &common.TreeNode{Left: nil, Value: 3, Right: nil}
t5.Right = &common.TreeNode{Left: nil, Value: 8, Right: nil}
t5.Right.Left = &common.TreeNode{Left: nil, Value: 7, Right: nil}
t5.Right.Right = &common.TreeNode{Left: nil, Value: 9, Right: nil}
t6 := &common.TreeNode{Left: nil, Value: 5, Right: nil}
t6.Left = &common.TreeNode{Left: nil, Value: 3, Right: nil}
t6.Left.Left = &common.TreeNode{Left: nil, Value: 2, Right: nil}
t6.Left.Left.Left = &common.TreeNode{Left: nil, Value: 1, Right: nil}
t6.Left.Right = &common.TreeNode{Left: nil, Value: 4, Right: nil}
t6.Right = &common.TreeNode{Left: nil, Value: 8, Right: nil}
t6.Right.Left = &common.TreeNode{Left: nil, Value: 7, Right: nil}
t6.Right.Right = &common.TreeNode{Left: nil, Value: 9, Right: nil}
t6.Right.Right.Right = &common.TreeNode{Left: nil, Value: 11, Right: nil}
tests := []struct {
in *common.TreeNode
expected int
}{
{t1, 1},
{t2, 2},
{t3, 2},
{t4, 2},
{t5, 3},
{t6, 4},
}
for _, tt := range tests {
common.Equal(
t,
tt.expected,
getMaxDepth(tt.in),
)
}
}
func getMaxDepth(t *common.TreeNode) int {
// for the base case, the height is 0.
if t == nil {
return 0
}
// calculate the max depth of left subtree and right subtree.
maxLeft := getMaxDepth(t.Left)
maxRight := getMaxDepth(t.Right)
// the max depth of the tree is the greater one plus one.
return common.Max(maxLeft, maxRight) + 1
}