What is a the definition of gross area?
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In terms of what?  Satellite dishes, building a building, or measuring for flooring?
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If you mean 'what name is given to the amount of space an object takes up' then as a-man says it's volume.\n\nIf you mean 'how much space does something take up' then it depends on the object.  If it's a simple object like a rectangle then it's the length x width x height, if it's say a spehere then it's the radius cubed multipled by pi multipled by 4 and divided by 3.\n\nIf it's an awkward shape like a tree then stick it in a swimming pool that's filled to the brim and measure how much water slops out of the pool (1 litre of water = 1000cc of volume).  Don't try this at home - it's not good for the tree or the swimming pool.
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GLADE: An open space surrounded by woods. (I checked it in the Dictionary,)
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30 square meters\nor maybe 50?\nthe large surface area is vital to absorption of assimilated food material, thats why when people have to get a part of the intestine removed they usually develop a deficiency of one or another food group.\nthis large surface area is made possible by the fact that the intestine is long (1,5 meters large and 6 meters small)\nand also by the morphology of the lining of the intestine: there are  trenches called sulci    and  projections called villi  giving the mucosa more area to cover.
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Average end areas is a common method of calculating earthwork quantities.  If you are concerned about trucking loads, a swell factor of around 15 percent is common.
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Area = pi*r^2 = pi*3^2 = 9pi. Thats 28.27 square feet, approx.
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There is no specific word as far as i know, but we used to use the term "Total Surface Area.'\n\nThere are different formulas for calculating the total surface area depending upon the shape of the three-dimensional figure.  If you could elaborate your question, one can give you an exact answer; or is this enough?
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Pi*r*[square root] of r^2+h^2\nin words- Lateral Surface Area of a Cone= Pi times radius times the square root of (radius squared plus height squared)\n\n"Moe, Moe, Moe. how do you like me, how do you like me, Moe, Moe, Moe. Why dontcha like me, nobody likes me, Moe, Moe, Moe....."
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It is the definition of area.  It's quite fundamental and can't really be justified, just accepted.\n\nThe origins of area is to measure the amount a given AREA (in the original not mathematical sense) of land covered.  So an object that has an area of 1 m^2 covers the amount of space a square measuring 1 m by 1 m.   2 m^2 is the area of 2 such squares and so on.
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The areas of a computer are the top, the bottom, and the four sides. \n\nThe uses of the computer include wasting everybody elses time.
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Area = length x width
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Area of a Rectangle\nA rectangle is a good, simple shape to begin with. The area of a rectangle is equal to the product of the length of its base and the length of its height. The height is a segment that is perpendicular to the base. For a rectangle, the base and height are often called the "length" and the "width", and sometimes the height is referred to as the "altitude." \n\nArea of a Parallelogram\nTo find the area of a parallelogram, we can use the same formula that we used for the area of a rectangle, multiplying the length of the base times the length of the height. \n\n\n\nLet's find the area of a parallelogram that has a base of 23 cm and a height of 7 cm. If we substitute the values into the formula, we find that the parallelogram has an area of 161 square centimeters\n\n&...
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umm...you probably need to use something called a image map and define areas in it. Check the link below for more details.
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The area of a parallelogram is area = base x height. Now, drawing a diagonal of the parallelogram splits the shape into two congruent triangles. Therefore, each triangle will have an area equal to (1/2)base x height.\n\nThis is true for any triangle; that is, any triangle has a corresponding parallelogram associated with it, which can be cut in half.
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Acre is a measurement of area.\n\nMiles is a measurement of length.\n\nThere is no conversion.
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In broadcasting, area is a three-dimensional space defined by the characteristics of the signal you are trying to transmit. For instance all the space within which you can listen to your radio station clearly would be its 'coverage area'; as you get out of reach for that signal, it becomes a blackout area - and the region in between is usually called transition area. Areas are defined by comparing the recieved signal with respect to the original broadcasted signal; you are left to define the parameters of each area arbitrarily. We can then define area as being the space within which the characteristics of the recieved signal remain within the set parameters with respect to the original broadcasted signal.\n(I hope you weren't talking about networking...)
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Equal-area projection.\n\nThe Gall-Peters projection is an example of this.