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Algebra 7 Online
OpenStudy (anonymous):

need help putting this together

OpenStudy (anonymous):

@phi

OpenStudy (phi):

If we assume the boat ends up going straight across (i.e. heading 20º upstream compensates for the current carrying it downstream), its resultant velocity is 7 cos(20)

OpenStudy (anonymous):

6.58

OpenStudy (loser66):

I am sorry. I forgot

OpenStudy (anonymous):

@phi

OpenStudy (phi):

Is there any more info for this question? Do they give the speed of the current ? If not, we have to make assumptions.

OpenStudy (anonymous):

@phi they give the miles per hour which was 7 and the degree wich was 20 and you decided that that was going to be 7cos of20 in which i get 6.58 but then it also gives a width of 132 so what do we do with that?

OpenStudy (anonymous):

i'm unsure of what to do from there

OpenStudy (phi):

Nothing, unless there is more to the question (which I assume there is)

OpenStudy (anonymous):

it says find the the velocity of the bank which we've done so yes we don't do anything else

OpenStudy (phi):

Notice that I am guessing about that answer. If the river is not flowing at all, the boat is moving at a speed of 7 m/hr....

OpenStudy (anonymous):

yes

OpenStudy (anonymous):

it makes since now seeing that the boat is the only thing moving. Thanks for the help.

OpenStudy (anonymous):

OpenStudy (anonymous):

there was a piece missing to the equation @phi

OpenStudy (anonymous):

sorry about that

OpenStudy (phi):

break your "boat" vector into two parts directly across x and directly upstream y x = 7 cos(20) y = 7 sin(20) add -3 to the y component. now find the magnitude of the new vector

OpenStudy (anonymous):

i was thinking that. my answer is 6.6

OpenStudy (phi):

yes, that is what I get. so the boat is moving at a speed of 6.6 m/h

OpenStudy (anonymous):

thank you again for your time aand help.

OpenStudy (phi):

yw

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