Added tasks 3498-3505

Author: javadev

build.gradle.kts

@@ -15,10 +15,10 @@ repositories {
 
 dependencies {
     implementation("org.jetbrains.kotlin:kotlin-stdlib:2.1.20")
-    testImplementation("org.junit.jupiter:junit-jupiter:[5.11.3,)")
+    testImplementation("org.junit.jupiter:junit-jupiter:[5.12.0,)")
     testImplementation("org.hamcrest:hamcrest-core:[3.0,)")
-    testImplementation("org.zapodot:embedded-db-junit-jupiter:[2.2.0,)")
-    testRuntimeOnly("org.junit.platform:junit-platform-launcher:[1.11.3,)")
+    testImplementation("org.zapodot:embedded-db-junit-jupiter:2.2.0")
+    testRuntimeOnly("org.junit.platform:junit-platform-launcher:[1.12.0,)")
 }
 
 tasks.test {

src/main/kotlin/g3401_3500/s3498_reverse_degree_of_a_string/Solution.kt

@@ -0,0 +1,13 @@
+package g3401_3500.s3498_reverse_degree_of_a_string
+
+// #Easy #String #Simulation #2025_04_01_Time_2_ms_(87.18%)_Space_42.65_MB_(89.74%)
+
+class Solution {
+    fun reverseDegree(s: String): Int {
+        var ans = 0
+        for (i in 0..<s.length) {
+            ans += (26 - (s[i].code - 'a'.code)) * (i + 1)
+        }
+        return ans
+    }
+}

src/main/kotlin/g3401_3500/s3498_reverse_degree_of_a_string/readme.md

@@ -0,0 +1,50 @@
+3498\. Reverse Degree of a String
+
+Easy
+
+Given a string `s`, calculate its **reverse degree**.
+
+The **reverse degree** is calculated as follows:
+
+1.  For each character, multiply its position in the _reversed_ alphabet (`'a'` = 26, `'b'` = 25, ..., `'z'` = 1) with its position in the string **(1-indexed)**.
+2.  Sum these products for all characters in the string.
+
+Return the **reverse degree** of `s`.
+
+**Example 1:**
+
+**Input:** s = "abc"
+
+**Output:** 148
+
+**Explanation:**
+
+| Letter  | Index in Reversed Alphabet | Index in String | Product |
+|---------|----------------------------|----------------|---------|
+| `'a'`   | 26                         | 1              | 26      |
+| `'b'`   | 25                         | 2              | 50      |
+| `'c'`   | 24                         | 3              | 72      |
+
+The reversed degree is `26 + 50 + 72 = 148`.
+
+**Example 2:**
+
+**Input:** s = "zaza"
+
+**Output:** 160
+
+**Explanation:**
+
+| Letter  | Index in Reversed Alphabet | Index in String | Product |
+|---------|----------------------------|----------------|---------|
+| `'z'`   | 1                          | 1              | 1       |
+| `'a'`   | 26                         | 2              | 52      |
+| `'z'`   | 1                          | 3              | 3       |
+| `'a'`   | 26                         | 4              | 104     |
+
+The reverse degree is `1 + 52 + 3 + 104 = 160`.
+
+**Constraints:**
+
+*   `1 <= s.length <= 1000`
+*   `s` contains only lowercase English letters.

src/main/kotlin/g3401_3500/s3499_maximize_active_section_with_trade_i/Solution.kt

@@ -0,0 +1,31 @@
+package g3401_3500.s3499_maximize_active_section_with_trade_i
+
+// #Medium #String #Enumeration #2025_04_01_Time_52_ms_(73.08%)_Space_47.99_MB_(100.00%)
+
+import kotlin.math.max
+
+class Solution {
+    fun maxActiveSectionsAfterTrade(s: String): Int {
+        var oneCount = 0
+        var convertedOne = 0
+        var curZeroCount = 0
+        var lastZeroCount = 0
+        for (i in 0..<s.length) {
+            if (s[i] == '0') {
+                curZeroCount++
+            } else {
+                if (curZeroCount != 0) {
+                    lastZeroCount = curZeroCount
+                }
+                curZeroCount = 0
+                oneCount++
+            }
+            convertedOne = max(convertedOne, curZeroCount + lastZeroCount)
+        }
+        // corner case
+        if (convertedOne == curZeroCount || convertedOne == lastZeroCount) {
+            return oneCount
+        }
+        return oneCount + convertedOne
+    }
+}

src/main/kotlin/g3401_3500/s3499_maximize_active_section_with_trade_i/readme.md

@@ -0,0 +1,68 @@
+3499\. Maximize Active Section with Trade I
+
+Medium
+
+You are given a binary string `s` of length `n`, where:
+
+*   `'1'` represents an **active** section.
+*   `'0'` represents an **inactive** section.
+
+You can perform **at most one trade** to maximize the number of active sections in `s`. In a trade, you:
+
+*   Convert a contiguous block of `'1'`s that is surrounded by `'0'`s to all `'0'`s.
+*   Afterward, convert a contiguous block of `'0'`s that is surrounded by `'1'`s to all `'1'`s.
+
+Return the **maximum** number of active sections in `s` after making the optimal trade.
+
+**Note:** Treat `s` as if it is **augmented** with a `'1'` at both ends, forming `t = '1' + s + '1'`. The augmented `'1'`s **do not** contribute to the final count.
+
+**Example 1:**
+
+**Input:** s = "01"
+
+**Output:** 1
+
+**Explanation:**
+
+Because there is no block of `'1'`s surrounded by `'0'`s, no valid trade is possible. The maximum number of active sections is 1.
+
+**Example 2:**
+
+**Input:** s = "0100"
+
+**Output:** 4
+
+**Explanation:**
+
+*   String `"0100"` → Augmented to `"101001"`.
+*   Choose `"0100"`, convert <code>"10<ins>**1**</ins>001"</code> → <code>"1<ins>**0000**</ins>1"</code> → <code>"1<ins>**1111**</ins>1"</code>.
+*   The final string without augmentation is `"1111"`. The maximum number of active sections is 4.
+
+**Example 3:**
+
+**Input:** s = "1000100"
+
+**Output:** 7
+
+**Explanation:**
+
+*   String `"1000100"` → Augmented to `"110001001"`.
+*   Choose `"000100"`, convert <code>"11000<ins>**1**</ins>001"</code> → <code>"11<ins>**000000**</ins>1"</code> → <code>"11<ins>**111111**</ins>1"</code>.
+*   The final string without augmentation is `"1111111"`. The maximum number of active sections is 7.
+
+**Example 4:**
+
+**Input:** s = "01010"
+
+**Output:** 4
+
+**Explanation:**
+
+*   String `"01010"` → Augmented to `"1010101"`.
+*   Choose `"010"`, convert <code>"10<ins>**1**</ins>0101"</code> → <code>"1<ins>**000**</ins>101"</code> → <code>"1<ins>**111**</ins>101"</code>.
+*   The final string without augmentation is `"11110"`. The maximum number of active sections is 4.
+
+**Constraints:**
+
+*   <code>1 <= n == s.length <= 10<sup>5</sup></code>
+*   `s[i]` is either `'0'` or `'1'`

src/main/kotlin/g3401_3500/s3500_minimum_cost_to_divide_array_into_subarrays/Solution.kt

@@ -0,0 +1,26 @@
+package g3401_3500.s3500_minimum_cost_to_divide_array_into_subarrays
+
+// #Hard #Array #Dynamic_Programming #Prefix_Sum
+// #2025_04_01_Time_28_ms_(92.31%)_Space_49.69_MB_(69.23%)
+
+class Solution {
+    fun minimumCost(nums: IntArray, cost: IntArray, k: Int): Long {
+        val n = nums.size
+        val k = k.toLong()
+        val preNums = LongArray(n + 1)
+        val preCost = LongArray(n + 1)
+        for (i in 0..n - 1) {
+            preNums[i + 1] = preNums[i] + nums[i]
+            preCost[i + 1] = preCost[i] + cost[i]
+        }
+        val dp = LongArray(n + 1) {
+            Long.MAX_VALUE / 2
+        }.also { it[0] = 0L }
+        for (r in 1..n) for (l in 0..r - 1) {
+            val sumNums = preNums[r] * (preCost[r] - preCost[l])
+            val sumCost = k * (preCost[n] - preCost[l])
+            dp[r] = minOf(dp[r], dp[l] + sumNums + sumCost)
+        }
+        return dp[n]
+    }
+}

src/main/kotlin/g3401_3500/s3500_minimum_cost_to_divide_array_into_subarrays/readme.md

@@ -0,0 +1,47 @@
+3500\. Minimum Cost to Divide Array Into Subarrays
+
+Hard
+
+You are given two integer arrays, `nums` and `cost`, of the same size, and an integer `k`.
+
+You can divide `nums` into **non-empty subarrays**. The cost of the <code>i<sup>th</sup></code> subarray consisting of elements `nums[l..r]` is:
+
+*   `(nums[0] + nums[1] + ... + nums[r] + k * i) * (cost[l] + cost[l + 1] + ... + cost[r])`.
+
+**Note** that `i` represents the order of the subarray: 1 for the first subarray, 2 for the second, and so on.
+
+Return the **minimum** total cost possible from any valid division.
+
+**Example 1:**
+
+**Input:** nums = [3,1,4], cost = [4,6,6], k = 1
+
+**Output:** 110
+
+**Explanation:**
+
+The minimum total cost possible can be achieved by dividing `nums` into subarrays `[3, 1]` and `[4]`.
+
+*   The cost of the first subarray `[3,1]` is `(3 + 1 + 1 * 1) * (4 + 6) = 50`.
+*   The cost of the second subarray `[4]` is `(3 + 1 + 4 + 1 * 2) * 6 = 60`.
+
+**Example 2:**
+
+**Input:** nums = [4,8,5,1,14,2,2,12,1], cost = [7,2,8,4,2,2,1,1,2], k = 7
+
+**Output:** 985
+
+**Explanation:**
+
+The minimum total cost possible can be achieved by dividing `nums` into subarrays `[4, 8, 5, 1]`, `[14, 2, 2]`, and `[12, 1]`.
+
+*   The cost of the first subarray `[4, 8, 5, 1]` is `(4 + 8 + 5 + 1 + 7 * 1) * (7 + 2 + 8 + 4) = 525`.
+*   The cost of the second subarray `[14, 2, 2]` is `(4 + 8 + 5 + 1 + 14 + 2 + 2 + 7 * 2) * (2 + 2 + 1) = 250`.
+*   The cost of the third subarray `[12, 1]` is `(4 + 8 + 5 + 1 + 14 + 2 + 2 + 12 + 1 + 7 * 3) * (1 + 2) = 210`.
+
+**Constraints:**
+
+*   `1 <= nums.length <= 1000`
+*   `cost.length == nums.length`
+*   `1 <= nums[i], cost[i] <= 1000`
+*   `1 <= k <= 1000`