ScienceIQ.com

Why Do Leaves Change Color In The Fall?

Every fall the leaves of many trees turn magnificent colors. One of the great benefits of the season is looking at the fall foliage, with its bright reds, oranges and purples, before the leaves fall off for winter. How exactly do the vibrant green leaves turn so many different colors, and why? ...

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WhyDoLeavesChangeColorInTheFall
Astronomy

The Antennae

NASA's Chandra X-ray Observatory has discovered rich deposits of neon, magnesium, and silicon in a pair of colliding galaxies known as The Antennae. The deposits are located in vast clouds of hot gas. ... Continue reading

TheAntennae
Engineering

The Right Stuff for Super Spaceships

Revolutions in technology - like the Industrial Revolution that replaced horses with cars - can make what seems impossible today commonplace tomorrow. ... Continue reading

SuperSpaceships
Biology

Vampires

What flying creature can hop, leap, and turn somersaults? Another hint: it can fit in the palm of your hand and weighs about the same as a penny. One more hint: its entire diet is blood. Desmodus ... Continue reading

Vampires
Astronomy

The Strange Spires of Callisto

When NASA's adventurous Galileo spacecraft skimmed a mere 138 km, (123 miles) above the surface of Jupiter's moon Callisto, onboard cameras captured the sharpest pictures ever of that moon's ... Continue reading

CallistoSpires

What Are Squares And Square Roots?

SquaresAndSquareRootsThe mathematical term 'square' comes from the two-dimensional shape of the same name. A square shape has the two dimensions of length and width, both exactly the same and at angles of 90 to each other. It is also perfectly flat. Put another way, a square is just as wide as it is long. The mathematical square of a number comes from the shape of a square by the number of standard-sized squares that it contains. For example, a square that measures 9 centimeters on a side contains 81 smaller squares that are each 1 centimeter on a side. This is easy to demonstrate by making a drawing of the square on a piece of graph paper that has been ruled into 1 centimeter squares. Draw a 9 centimeter square and count the smaller squares that it contains. There will be 81 of them.

That number was obtained by finding the area of the four-sided shape, multiplying the length of the figure by its width. That is, by multiplying one number by another number. For a square, the length and width are equal. Finding the area of a square therefore involves multiplying a number by itself. This brings us to the general definition of the square of a number. The square of any number is that number multiplied by itself.

For example, 81 is the square of 9 because you have to multiply 9 by itself (9) to get 81. The number that gets multiplied by itself to make the square value is called the root value of that square, or the square root. This is the basis of the general definition of a square root. The square root of a number is whatever number must be multiplied by itself ('squared') to get the original number. For example, 3 is the square root of 9, because 3 must be multiplied by 3 (itself) to get 9. These relationships are true for any number.