How to Solve Bulb Switcher I I Problem
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Bulb Switcher II
There is a room with n bulbs labeled from 1 to n that all are turned on initially, and four buttons on the wall. Each of the four buttons has a different functionality where: Button 1: Flips the statu...
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Understanding the Bulb Switcher I I Problem
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Problem Statement
There is a room with n bulbs labeled from 1 to n that all are turned on initially, and four buttons on the wall. Each of the four buttons has a different functionality where: Button 1: Flips the status of all the bulbs. Button 2: Flips the status of all the bulbs with even labels (i.e., 2, 4, ...). Button 3: Flips the status of all the bulbs with odd labels (i.e., 1, 3, ...). Button 4: Flips the status of all the bulbs with a label j = 3k + 1 where k = 0, 1, 2, ... (i.e., 1, 4, 7, 10, ...). You must make exactly presses button presses in total. For each press, you may pick any of the four buttons to press. Given the two integers n and presses, return the number of different possible statuses after performing all presses button presses.
Bulb Switcher II
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Examples
n = 1, presses = 1
2
Status can be: - [off] by pressing button 1 - [on] by pressing button 2
n = 2, presses = 1
3
Status can be: - [off, off] by pressing button 1 - [on, off] by pressing button 2 - [off, on] by pressing button 3
n = 3, presses = 1
4
Status can be: - [off, off, off] by pressing button 1 - [off, on, off] by pressing button 2 - [on, off, on] by pressing button 3 - [off, on, on] by pressing button 4
Constraints
1 <= n <= 1000
0 <= presses <= 1000
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