90 micron.
1 micron is equal to one millionth of a metre, or one thousandth of a millimetre. Therefore, 90 microns is equal to 90 millionths of a metre, while 130 microns is equal to 130 millions of a metre. Therefore, 130 microns is 40 millionths of a metre greater than 90 microns. On another hand, as the label (micron) on both values is the same, it is common sense that 130 is greater than 90.
Larger diameters are typical of invertebrates and are nonmylenatedInvertebratesCuttlefish (Sepia sp.) 200 micron Large central fibersSquid (Loligo sp.) 400 micron Large central fibers(Both used in early nerve research)Crab 100 to 250 micron Central fiberLobster 60 to 90 micron Leg axonsEarthworms 40 to 90 micronCockroach 50 micron Central fiberVertebratesCarp 20 micron Lateral neuronHuman 10 to 20 micron Mylenated - to/from skeletal muscle0.3 to 1.3 Nonmylenated - deep painData from Rainer Flindt, Amazing Numbers in Biology,2003. (More specific citations within.)
To calculate the percent change from 30 to 90, first find the difference: 90 - 30 = 60. Then, divide the difference by the original value (30) and multiply by 100: (60 / 30) × 100 = 200%. Therefore, the percent change from 30 to 90 is 200%.
30
90 ÷ 3 = 30 degrees
One micron is equal to one thousandth of a millimetre. Therefore, 90 microns is equal to 0.001 x 90 = 0.09 millimetres.
the value of 30 multiplied by 40 is 1,20030 multiplied by 40 is 1,200
answer: 27 triangle x,y 90 degress, 30, 32
One third of 90 is 30 90 divided by 3 is 30. So, one third of 90 is 30, because 30+30+30=90.
30% off of £90 = £63 = 30% discount applied to £90 = £90 - (30% * £90) = £90 - (0.30 * £90) = £90 - £27 = £63
Fineness is expressed in terms of the percentage of a material that passes through the 90-micron IS sieve. This measurement indicates the particle size distribution of the material, with finer materials having a higher percentage passing through the sieve. For instance, if a sample shows that 80% of its particles pass through the 90-micron sieve, it is considered relatively fine. This sieve is commonly used in various industries to assess the quality and suitability of powders and aggregates.
The value of cos 30 degrees is (\frac{\sqrt{3}}{2}). This is a commonly used value in trigonometry, derived from the properties of a 30-60-90 triangle. In this triangle, the ratio of the adjacent side to the hypotenuse corresponds to the cosine of 30 degrees.