it would most likely be the bearings but in some cases sometimes the axle make a humming noise when traveling at high speeds.(front wheel drive)
Having the same issue with my 95 Lumina. First determine if its on the left or right side, then determine if its the wheel bearing or a bearing in the drive axle. If theres clunking associated with the humming (like mine) then its most likely the latter. Is cheaper to just replace the entire drive axle too by the way
absolute pressure of liquid = atmospheric pressure (P₀) + (relative density (ρ) of liquid x height of liquid x gravitational acceleration) P₀ = 103000 Pa ρ of sea water at 15°C = 1025 kg/m³ h = 55 m g = 9.81m/s² Answer = 103000 Pa + (1025 kg/m³ x 9.81 m/s² x 55 m) Answer = 6.56 x 10^5 Pa (Sorry about using the carat in signifying the scientific notation, but apparently I cannot find a way to type a superscript 5 using code.)
No. The "lower limit of normal" is 150,000 so at 103k you have a "low platelet count" which should be followed up by your doctor, but it's not acutely concerning. It may actually be normal for some individuals, as the normal range of 150-400k is statistically determined. A low platelet count does not become clinically significant until it gets down to around 50,000.
1 acre = 4050 square metres. 1 inch = 2,54 cm = 0.0254 metres Volume of the section = 0.0254 metres * 4050 square metres = 103 cubic metres (to three significant figures) 1 litre = 1 cubic decimetre => 1000 cubic decimetres = 1000 litres = 1 cubic metre Thus 103*1000 = 103000 litres in that volume
Scientific notation is composed of three parts called the "coefficient" (or "significand"), the "base" and the "exponent". Numerically, the base is always the number 10 (ten). In the general form:- a x 10b a is the coefficient (or significand) 10 (ten) is the base b is the exponent Thus, the number 103000 can be expressed in scientific notation as:- 103 x 103 10.3 x 104 1.03 x 105 and all of these have the same numerical value. By convention, and for ease of recognition, it is common practice to use exponents that are multiples of 3 e.g. 103 106 109 The exponent can also be negative to express very small quantities e.g. 1 x 10-6 is the same as 0.000001, or one millionth.
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