Search
Search titles only
By:
Search titles only
By:
Log in
Register
Search
Search titles only
By:
Search titles only
By:
Menu
Install the app
Install
Forums
New posts
All threads
Latest threads
New posts
Trending threads
Trending
Search forums
What's new
New posts
New ads
New profile posts
Latest activity
Free Ads
Latest reviews
Search ads
Members
Current visitors
New profile posts
Search profile posts
Contact us
Latest ads
Ad icon
Sell your Land, House on idamata.lk for FREE
sajith.xp.pk
Updated:
Yesterday at 9:03 AM
Handmade Character Soft Toys
anil1961
Updated:
Tuesday at 2:11 PM
Bodim.lk out now !
Manoj Suranga Bandara
Updated:
Sunday at 3:05 AM
Power Lifting Lever Belt
SkullVamp
Updated:
Jun 13, 2026
Ad icon
port.lk Domain for sale
Lankan-Tech
Updated:
Jun 13, 2026
Electronics
Vehicles
Property
Search
Reply to thread
Forums
General
ElaKiri Talk!
Job Interview Questions
Get the App
JavaScript is disabled. For a better experience, please enable JavaScript in your browser before proceeding.
You are using an out of date browser. It may not display this or other websites correctly.
You should upgrade or use an
alternative browser
.
Message
<blockquote data-quote="Ali Don" data-source="post: 13631046" data-attributes="member: 411303"><p>more brain teasers <img src="/styles/default/xenforo/smilies/default/P.gif" class="smilie" loading="lazy" alt=":P" title=":P :P" data-shortname=":P" /></p><p></p><p>You are trying to cook an egg for exactly fifteen minutes, but instead of a timer, you are given two ropes which burn for exactly 1 hour each. The ropes, however, are of uneven densities - i.e., half the rope length-wise might take only two minutes to burn.</p><p></p><p>6.1 Add arithmetic operators (plus, minus, times, divide) to make the following expression true: 3 1 3 6 = 8. You can use any parentheses you’d like.</p><p>_</p><p>________________________________________________________________.</p><p>6.2 There is an 8x8 chess board in which two diagonally opposite corners have been cut off. You are given 31 dominos, and a single domino can cover exactly two squares. Can you use the 31 dominos to cover the entire board? Prove your answer (by providing an example, or showing why it’s impossible).</p><p>_</p><p>________________________________________________________________pg 144</p><p>6.3 You have a five quart jug and a three quart jug, and an unlimited supply of water (but no measuring cups). How would you come up with exactly four quarts of water?</p><p>NOTE: The jugs are oddly shaped, such that filling up exactly ‘half’ of the jug would be impossible.</p><p>_</p><p>________________________________________________________________.</p><p>6.4 A bunch of men are on an island. A genie comes down and gathers everyone together and places a magical hat on some people’s heads (i.e., at least one person has a hat). The hat is magical: it can be seen by other people, but not by the wearer of the hat himself. To remove the hat, those (and only those who have a hat) must dunk themselves underwater at exactly midnight. If there are n people and c hats, how long does it take the men to remove the hats? The men cannot tell each other (in any way) that they have a hat.</p><p>FOLLOW UP</p><p>Prove that your solution is correct.</p><p>_</p><p>________________________________________________________________.</p><p>6.5 There is a building of 100 floors. If an egg drops from the Nth floor or above it will break. If it’s dropped from any floor below, it will not break. You’re given 2 eggs. Find N, while minimizing the number of drops for the worst case.</p><p>_</p><p>________________________________________________________________.</p><p>6.6 There are one hundred closed lockers in a hallway. A man begins by opening all one hundred lockers. Next, he closes every second locker. Then he goes to every third locker and closes it if it is open or opens it if it is closed (e.g., he toggles every third locker). After his one hundredth pass in the hallway, in which</p></blockquote><p></p>
[QUOTE="Ali Don, post: 13631046, member: 411303"] more brain teasers :P You are trying to cook an egg for exactly fifteen minutes, but instead of a timer, you are given two ropes which burn for exactly 1 hour each. The ropes, however, are of uneven densities - i.e., half the rope length-wise might take only two minutes to burn. 6.1 Add arithmetic operators (plus, minus, times, divide) to make the following expression true: 3 1 3 6 = 8. You can use any parentheses you’d like. _ ________________________________________________________________. 6.2 There is an 8x8 chess board in which two diagonally opposite corners have been cut off. You are given 31 dominos, and a single domino can cover exactly two squares. Can you use the 31 dominos to cover the entire board? Prove your answer (by providing an example, or showing why it’s impossible). _ ________________________________________________________________pg 144 6.3 You have a five quart jug and a three quart jug, and an unlimited supply of water (but no measuring cups). How would you come up with exactly four quarts of water? NOTE: The jugs are oddly shaped, such that filling up exactly ‘half’ of the jug would be impossible. _ ________________________________________________________________. 6.4 A bunch of men are on an island. A genie comes down and gathers everyone together and places a magical hat on some people’s heads (i.e., at least one person has a hat). The hat is magical: it can be seen by other people, but not by the wearer of the hat himself. To remove the hat, those (and only those who have a hat) must dunk themselves underwater at exactly midnight. If there are n people and c hats, how long does it take the men to remove the hats? The men cannot tell each other (in any way) that they have a hat. FOLLOW UP Prove that your solution is correct. _ ________________________________________________________________. 6.5 There is a building of 100 floors. If an egg drops from the Nth floor or above it will break. If it’s dropped from any floor below, it will not break. You’re given 2 eggs. Find N, while minimizing the number of drops for the worst case. _ ________________________________________________________________. 6.6 There are one hundred closed lockers in a hallway. A man begins by opening all one hundred lockers. Next, he closes every second locker. Then he goes to every third locker and closes it if it is open or opens it if it is closed (e.g., he toggles every third locker). After his one hundredth pass in the hallway, in which [/QUOTE]
Insert quotes…
Verification
Dahaya deken beduwama keeyada?
Post reply
Top
Bottom