A question regarding columns and GNm and MNm

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The discussion focuses on the confusion surrounding the conversion of units for Young's modulus and yield stress in the context of column buckling. The user seeks clarification on converting 200 GNm² to MNm², realizing that 1 GPa equals 1000 MPa, thus 200 GPa equals 200,000 MPa. The importance of using proper unit notation, such as MPa instead of MNm², is emphasized, along with the correct formatting of numeric values and units. The user expresses difficulty in adapting to SI units and powers of ten after a long absence from the topic. Overall, the conversation highlights the significance of understanding and correctly applying unit conversions in engineering calculations.
Harrison01
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Ok i have a question regarding columns and it goes a bit like this,

What is the minimum length of the column at which buckling is
likely to occur?

They have given me the youngs modulus of 200GNm-2 (200,000,000,000 Nm) and a yield stress of 140MNm-2 (140,000,000Nm).

For working out my equation I'm trying to get the figures in the same unit. So 200GNm-2 to MNm

Do i divide the 200 by 1 million to give me 0.0002Nm and then multiply it by 100,000 to give me 200, but this then can't be right?

where am i going wrong folks...
 
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Harrison01: (1) MN*m^-2 is called MPa. Always use the correct, special name for a unit. E.g., 140 MPa, not 140 MN*m^-2. See the international standard for writing units[/color] (ISO 31-0[/color]).

(2) Always leave a space between a numeric value and its following unit symbol. E.g., 140 MPa, not 140MPa.

(3) Two unit symbols multiplied together cannot be written together, and must be separated by an asterisk or a space. E.g., N*m or N m, not Nm.

(4) The international standard says you can write digits of long numbers in groups of three, separated by spaces, not commas. E.g., 140 000 000 Pa, not 140,000,000 Pa.

(5) 1 GPa = 1000 MPa. Therefore, 200 GPa = 200 000 MPa.

(6) Other valid ways to write 200 000 MPa include, e.g., 200*10^3 MPa, or 200e3 MPa. Another way to write, e.g., -0.3 m^-4 is -0.3*10^-12 mm^-4, or -0.3e-12 mm^-4.
 
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Cheers NVN, that's starting to make things a lot clearer for me now...

I think what threw me is that in the question i was given, all the figures were GN m and MN m and the example i was given the figures were in MPa and GPa..

Finding getting used to all these SI units and powers of 10 a struggle as its been so long since last using it..
 
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