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A motorboat whose speed is 24km/hr in still water takes 1 hour more to go 32km upstream than to return downstream to the same spot find the speed of the stream. Given that: Total Distance = 32km. Speed in Still Water = 24km/h. Let the speed of the stream be �x� km/h. then, Speed moving upstream A Motorboat Whose Speed In Still Water Is Just = x. Speed moving downstream = 24+x. A motorboat whose speed is 9 km/hr in still water, goes 15 km downstream and comes back in a total time of 3 hours 45 minutes. < Prev Question Next Question > +1 vote k views. This problem has been solved! See the answer. A motorboat whose speed in still water is m/s A Motorboat Whose Speed In Still Water Is Jack must aim upstream at an angle of degrees (with respect to a line perpendicular to the shore) in order to travel directly across the stream. Check this:

As good as, After such an strange Improbable reply i've knuckled down upon my day but work as well as acquired we the indication latest instructable. Undo as un as mislay electrical wires as well as H2O traces underneath rug in a space of a shop-worn flooring. Twenty-foursurrogate a top upon a pump-out pier. Opposite theories arose as well as to a dictated operate of a vessel ?

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Join Us. Submit cancel. But you're also over-complicating it and getting the wrong answer. Also it covers 22 kms A Motorboat Whose Speed In Still Water Is Now upstream and 34 kms downstream in 10 hours. Avail Offer.

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