Say you have an array for which the ith element is the price of a given stock on day i.
If you were only permitted to complete at most one transaction (ie, buy one and sell one share of the stock), design an algorithm to find the maximum profit.
Example 1:
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Input:[7,1,5,3,6,4]
Output:5
max.difference=6-1=5(not7-1=6,asselling price needs tobe larger than buying price)
Find the minimum length word from a given dictionary words, which has all the letters from the string licensePlate. Such a word is said to complete the given string licensePlate
Here, for letters we ignore case. For example, "P" on the licensePlate still matches "p" on the word.
It is guaranteed an answer exists. If there are multiple answers, return the one that occurs first in the array.
The license plate might have the same letter occurring multiple times. For example, given a licensePlate of "PP", the word "pair" does not complete the licensePlate, but the word "supper" does.
A virus is spreading rapidly, and your task is to quarantine the infected area by installing walls.
The world is modeled as a 2-D array of cells, where 0 represents uninfected cells, and 1 represents cells contaminated with the virus. A wall (and only one wall) can be installed between any two 4-directionally adjacent cells, on the shared boundary.
Every night, the virus spreads to all neighboring cells in all four directions unless blocked by a wall. Resources are limited. Each day, you can install walls around only one region — the affected area (continuous block of infected cells) that threatens the most uninfected cells the following night. There will never be a tie.
Can you save the day? If so, what is the number of walls required? If not, and the world becomes fully infected, return the number of walls used.
Example 1:
Input: grid =
[[0,1,0,0,0,0,0,1],
[0,1,0,0,0,0,0,1],
[0,0,0,0,0,0,0,1],
[0,0,0,0,0,0,0,0]]
Output: 10
Explanation:
There are 2 contaminated regions.
On the first day, add 5 walls to quarantine the viral region on the left. The board after the virus spreads is:
[[0,1,0,0,0,0,1,1],
[0,1,0,0,0,0,1,1],
[0,0,0,0,0,0,1,1],
[0,0,0,0,0,0,0,1]]
On the second day, add 5 walls to quarantine the viral region on the right. The virus is fully contained.
Example 2:
Input: grid =
[[1,1,1],
[1,0,1],
[1,1,1]]
Output: 4
Explanation: Even though there is only one cell saved, there are 4 walls built.
Notice that walls are only built on the shared boundary of two different cells.
Example 3:
Input: grid =
[[1,1,1,0,0,0,0,0,0],
[1,0,1,0,1,1,1,1,1],
[1,1,1,0,0,0,0,0,0]]
Output: 13
Explanation: The region on the left only builds two new walls.
Note:
The number of rows and columns of grid will each be in the range [1, 50].
Each grid[i][j] will be either 0 or 1.
Throughout the described process, there is always a contiguous viral region that will infect strictly more uncontaminated squares in the next round.
Idea:
Use DFS to find virus regions, next affected regions and # of walls needed to block each virus region.
On a staircase, the i-th step has some non-negative cost cost[i] assigned (0 indexed).
Once you pay the cost, you can either climb one or two steps. You need to find minimum cost to reach the top of the floor, and you can either start from the step with index 0, or the step with index 1.
Example 1:
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Input:cost=[10,15,20]
Output:15
Explanation:Cheapest isstart on cost[1],pay that cost andgo tothe top.
Example 2:
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Input:cost=[1,100,1,1,1,100,1,1,100,1]
Output:6
Explanation:Cheapest isstart on cost[0],andonly step on1s,skipping cost[3].
Note:
cost will have a length in the range [2, 1000].
Every cost[i] will be an integer in the range [0, 999].