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Complete the following conversion from imperial to metric units (preferably without the use of a calculator).

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A patient reports their weight to be {masslb} lb (pounds). Find their weight in kilograms correct to one decimal place by using that $1 \\text{ lb} = 0.4536 \\text{ kg}$. 

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Weight $=$ [[0]] kg (1 dec. pl.)

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Given $1 \\text{ lb} = 0.4536 \\text{ kg}$, we must have $\\var{masslb} \\text{ lb} = \\var{masslb} \\times 0.4536 \\text{ kg}$.

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We could use the calculator for this but we should also be able to do it without one.

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Without a calculator we determine $\\var{masslb}\\times 4536$ (which is $\\var{precround(masskg*10000,0)}$) and then move the decimal place so we have four decimal places again (that is $\\var{masskg}$). Once we have done the multiplication we can then round to one decimal place (that is, $\\var{onedec}$ ).

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$\\text{Weight} = \\var{masskg}\\text{ kg} = \\var{onedec} \\text{ kg (1 dec. pl)}$

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