I solve this problem in two steps: Step 1: How much space does one pea take up? Step 2: How much space does 1 trillion peas take up? 1) How much space does one pea take up? I will assume one pea would occupy a square area 5 mm by 5 mm, which equals 25 mm2. 2) A trillion peas, requires me to use scientific notation, 1 trillion = 10^12. So our trillion peas takes up 25 *1012 mm2. Now 1 m = 1000 mm, so 1 m2 = 10^6 mm2, and 1 km = 1000 m, so 1 km2 = 10^6 m2, so 10^12 mm2 = 1 km2. Now, 25 * 1012 mm (1 km2/1012 mm2) = 25 km2 is the area on earth that one trillion peas would cover. Remember: One thousand = 103, One million = 106, one billion = 109, one trillion = 1012 Also, when you find a problem that seems too big to solve, try finding a small problem to solve, which will help you to solve the bigger one.
area which is cultivated once in a year
An uneven distribution means that an area which is uneven to the area beside the area which is uneven
The probability is the ratio of the area of the shaded area to the area of the whole figure.
No, telephone area codes are discrete data.
The surface area is 1,385.4 cm2
Surface area of the Earth - 510.070.000 km^2 Surface area of a dollar - 16 in^2 or .000406 km^2 To cover the Earth - 1.255.090.000.000 about one and a quarter TRILLION dollars FengShui
93,977,301,501,084,446.38 if the earth was flat, the earth is 40,000km in circumference
A BB is about 4.5mm in diameter. 6.02 X 1023 of them (1 mole ) in a single layer would cover 27 trillion or 2.7 X 1013 square kilometers. Enough to cover the the 53,000 times or about 300 meters deep.
Deserts cover about 33% of the total land mass of the earth.
Compared to Earth's total area, Australia and Europe cover 12/100 of it, which is not much.
The area of a book cover would depend on the dimensions of the cover. To find the area, you would multiply the length by the width of the book cover. Formula for area of a rectangle is length x width.
The oceans cover an area of 71% of the Earth's surface.
30%
Nearly one third of its total area
It covers about 71% of the Earth's surface.
Nearly one third of its total area
A second is a measure of a time interval that has no relevance to an area measurement.