Please do not use any variations of the standard Verdana font that WikiAnswers uses.
accuracy width can be changed but fixed width is a permanent one.
well the fonts are measured in points
A fixed area of a rectangle is an area that doesn't change. An area is a quantity that measures the space of a shape.Consider this example:A = length x width, which is the formula of a rectangleIf A is fixed, then it depends on what values length and width are. Then, length is indirectly proportional to width in order for A to remain fixed.
Proportional means that different letters have different widths. The font used in typewriters (and in fonts like Courier New) have a fixed width, making it easier to align certain kinds of data. But it looks ugly.
A fixed area of a rectangle is an area that doesn't change. An area is a quantity that measures the space of a shape.Consider this example:A = length x width, which is the formula of a rectangleIf A is fixed, then it depends on what values length and width are. Then, length is indirectly proportional to width in order for A to remain fixed.
I don't know what you mean by fixed area. All I know is that the area of a rectangle is the length times the width. As long as you don't change the length or the width, or change it into a different kind of shape, this area will remain fixed.
First: 36 cm2 cannot be a width. Width is a linear measure - a measure of distance - which would be measured in cm and not cm2. In any case, having just the width is not sufficient information for answering the question.
You could mean increase the column width, which just makes it wider. You can drag it out or set a fixed width.
Courier, Verdana and Helvetica are some of the most common typewriter fonts. Courier was actually intended to mimic the look of a typewriter and has fixed-width between its letters which means that lines of text align perfectly. Arial and Times New Roman are also seeing lots of use.
Either. There are no fixed rules nor a convention.
For rectangles with fixed areas, the relationship between length and width is inversely proportional; as one dimension increases, the other must decrease to maintain the same area. This means that if you have a rectangle with a fixed area ( A ), the product of its length ( l ) and width ( w ) will always equal ( A ) (i.e., ( l \times w = A )). Consequently, rectangles that are more elongated (larger length, smaller width) will have different dimensions than those that are more square-like (length and width closer in value) but still maintain the same area. The optimal shape for minimizing perimeter, when area is fixed, is a square.
The "diameter" is the maximum width of a circle. It is not a fixed unit of length.