on a day when air temperature is 34°c (normal skin temperature) a cyclist is maintaining a speed of 15 km/hr. how many grams of water must this cyclist evaporate each minute to get rid of the body heat produced by his activity?
Fv=(1−η)P,Fv=(1-\eta)P,Fv=(1−η)P,
Mgv=(1−η)(Lm+cm(100°−t°))t,Mgv=\frac{(1-\eta)(Lm+cm(100°-t°))}{t},Mgv=t(1−η)(Lm+cm(100°−t°)),
m=Mgvt(1−η)(L+c(100°−t°)),m=\frac{Mgvt}{(1-\eta)(L+c(100°-t°))},m=(1−η)(L+c(100°−t°))Mgvt,
m=82⋅9.8⋅15/3.6⋅60(1−0.2)⋅(2260000+4200⋅(100−34))=100 g.m=\frac{82\cdot 9.8\cdot 15/3.6\cdot 60}{(1-0.2)\cdot(2260000+4200\cdot (100-34))}=100~g.m=(1−0.2)⋅(2260000+4200⋅(100−34))82⋅9.8⋅15/3.6⋅60=100 g.
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