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Category: Mechanics

Question-30984

Question Number 30984 by rahul 19 last updated on 01/Mar/18 Commented by ajfour last updated on 03/Mar/18 $${Balancing}\:{torque}\:{about}\:{B}\: \\ $$$${Rl}−{mg}\left(\frac{\mathrm{2}{l}}{\mathrm{3}}\right)=\mathrm{0} \\ $$$$\Rightarrow\:\:\:\boldsymbol{{R}}=\frac{\mathrm{2}\boldsymbol{{mg}}}{\mathrm{3}}\:\:\:\:\:\:\Rightarrow\:\:\:\boldsymbol{{n}}=\mathrm{2}\:\:\:. \\ $$ Commented…

A-boy-can-swim-with-a-speed-of-26m-s-in-still-water-He-wants-to-swim-across-a-150m-river-from-a-point-A-to-point-B-which-is-directly-opposite-the-other-side-of-the-river-The-river-flows-with-a-speed-

Question Number 30738 by NECx last updated on 25/Feb/18 $${A}\:{boy}\:{can}\:{swim}\:{with}\:{a}\:{speed}\:{of} \\ $$$$\mathrm{26}{m}/{s}\:{in}\:{still}\:{water}.{He}\:{wants}\:{to} \\ $$$${swim}\:{across}\:{a}\:\mathrm{150}{m}\:{river}\:{from} \\ $$$${a}\:{point}\:{A}\:{to}\:{point}\:{B}\:{which}\:{is}\: \\ $$$${directly}\:{opposite}\:{the}\:{other}\:{side} \\ $$$${of}\:{the}\:{river}.{The}\:{river}\:{flows}\:{with} \\ $$$${a}\:{speed}\:{of}\:\mathrm{10}{m}/{s}. \\ $$$$\left.{i}\right){if}\:{he}\:{always}\:{swim}\:{in}\:{the}\: \\…

Consider-that-two-cars-are-accelerating-along-the-same-road-and-if-the-distance-between-them-was-observed-to-be-increasing-what-deduction-can-you-make-as-regards-the-acceleration-a-it-implies-that-t

Question Number 30614 by NECx last updated on 23/Feb/18 $${Consider}\:{that}\:{two}\:{cars}\:{are}\: \\ $$$${accelerating}\:{along}\:{the}\:{same}\:{road} \\ $$$${and}\:{if}\:{the}\:{distance}\:{between}\:{them} \\ $$$${was}\:{observed}\:{to}\:{be}\:{increasing},{what} \\ $$$${deduction}\:{can}\:{you}\:{make}\:{as}\:{regards} \\ $$$${the}\:{acceleration}? \\ $$$$\left.{a}\right){it}\:{implies}\:{that}\:{the}\:{trailing}\:{car} \\ $$$${has}\:{the}\:{smaller}\:{acceleration} \\…

A-car-negotiates-a-bend-of-radius-20m-with-an-acceleration-of-12m-s-2-What-is-the-maximum-speed-the-car-can-attain-without-skidding-

Question Number 30613 by NECx last updated on 23/Feb/18 $${A}\:{car}\:{negotiates}\:{a}\:{bend}\:{of}\:{radius} \\ $$$$\mathrm{20}{m}\:{with}\:{an}\:{acceleration}\:{of}\: \\ $$$$\mathrm{12}{m}/{s}^{\mathrm{2}} .{What}\:{is}\:{the}\:{maximum} \\ $$$${speed}\:{the}\:{car}\:{can}\:{attain}\:{without} \\ $$$${skidding}? \\ $$ Commented by NECx last…