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Convert everything to meters, then divide: 0.01 / 500 x 10-9 = 20,000.
A cubic centimeter would be a volume one centimeter wide, one centimeter high, and one centimeter deep. Imagine it as a cube with dimensions 1 cm x 1 cm x 1 cm.
centimetres
One cubic centimeter (cm3 or cc) is equal to one milliliter (mL).To answer the question . . . 1 cubic centimeter = 0.001litre.
a centimeter
A 500 nanometer-wide object would need to be 40,000 times longer in order to span a 2-centimeter line.
Convert everything to meters, then divide: 0.01 / 500 x 10-9 = 20,000.
Wavelength of infra red would be greater than that of ultra violet waves.
20 million 1-nanometer objects, arranged end-to-end,would form a line 2 centimeters long.
The SI prefix Nano- means one-billionth. The prefix centi- means one-hundredth. This means that there are one-billion divided by one-hundred nanometers in a centimeter, or ten million nanometers.
20 nm = 500 × 10^-9 m 2 cm = 2 × 10^-2 cm → 2 cm ÷ 500 nm = (2×10^-2 m) ÷ (500 × 10^-9 m) = (2÷500) × 10^(-2 - -9) = 0.004 × 10^7 = 4 × 10^4 = 40,000
The wavelength of green light is typically around 520 to 570 nanometers.
1 cm = 10 million nanometers ex: convert 2945.5nm into centimeters. 294.5nmn x 1cm 10,000,000 = .0000294 you put whatever # of nm you have and multiply it by 1 cm and put however # of nm are in one centimeter under the 1 centimeter. then you cancel out the nm and divide 294.5 by 10,000,000 and your answer should be .0000294 and in scientific notation, that would be 2.94x10-5 i hope that helps. :]
If it were changed into 1 centimeter it would be 1 centimeter.
The speed of a wave is calculated by multiplying its frequency by its wavelength. In this case, the speed of the waves along the string would be 1.0 meters per second (2.0 Hz * 0.50 m).
Yes, waves are a major force of erosion along coasts. The continuous impact of waves against the coastline wears away rock and sediment, leading to the erosion of coastal landforms. This erosion can result in the formation of cliffs, sea caves, and other coastal features.
Surface waves would appear below the S-wave curve on a seismic wave graph. They travel along the Earth's surface and are slower than body waves (P and S waves) but faster than Love waves and Rayleigh waves.