Which boxer won all of his professional fights by knockout?

Cassius Clay is the born name of which famous boxer?

When did boxing great Muhammad Ali win his first heavyweight title and who did he defeat?

Who was the first man to defeat Frank Bruno in his professional boxing career?

Who is the only boxer to go 15 rounds with heavyweight Rocky Marciano?

Prior to Mike Tyson, who was the youngest Heavyweight Champion of the World?

The Real Deal was the nickname of which boxing great?

Who did Marvelous Marvin Hagler defeat to win boxing’s middleweight title?

How can I link a javascript file to a HTML file?

LTE: How UE will detect Paging message when UE in IDLE mode

When Rohit was six years old he hammered a nail into his favorite tree to mark his height. Five years later at age eleven , Rohit returned to see how much higher the nail was. If the tree grew by ten inches each year, how much higher would the nail be in the tree?

The nail would be in the same place. Because, a tree doesn't grow from bottom and it only grows in the top. In bottom it only increase its width.

Rohit height at age of 5 + 50 inches...............so simple

A farmer in California owns a beautiful pear tree. He supplies the fruit to a nearby grocery store. The store owner has called the farmer to see how much fruit is available for him to purchase. The farmer knows that the main trunk has 24 branches. Each branch has exactly 12 boughs and each bough has exactly 6 twigs. Since each twig bears one piece of fruit, how many plums will the farmer be able to deliver?

Visualize a cube. You know it has 6 faces, 8 corners, and 12 edges. Now, imagine a knife slicing away each corner with a straight plane cut. How many total edges are there now?

A large container is kept in open under the rain. Every passing hour, the water collected inside the container becomes double it was. In ten hours, the container is filled completely. Can you calculate how long would it have taken to be filled half?

Arrange twenty cubes in four piles using these clues: 1. All piles contain an even number of cubes 2. There are twice as many cubes in the first pile as in the second pile. 3. The largest number of cubes is in the first pile. 4. All piles have a different number of cubes. 5. Each pile has at least one cube. How many cubes would be in each pile?