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#1 |
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Regular
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Pre-Calc Help
here's the problem if you're up for it... any help is greatly appreciated...
A fisherman leaves his home port and heads in the direction N 70* W. He travels 30 miles and reaches Egg Island. The next day he sails N 10* E for 50 miles., reaching Forest Island. Find the distance between the fishermans's home port and Forrest Islan. Find the bearing from Forrest Island back to his home port. Thanks |
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#2 |
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Hardcore Enthusiast
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I'm unfamiliar with the manner you're describing his directions. Clarify if you mean 70 degrees West of North, or 70 degrees North of West. ditto for the N-E direction. This should just be simple vectors though. you've got a triangle of 30 miles and 50 miles, so the hypotenuse is SQRT(30^2+50^2) = 58.31 miles. Once you figure out the angle, you're done.
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#3 | |
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At the Apex pulling 1.2g
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I remember pre calc, my teacher was an idiot and I got an A because no one else knew (not even the teacher) what the hell was going on. It was great. AC got it. The angle is a simple inverse tangent function. Make sure to keep the reference correct! |
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#4 | |
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HUGE RED HEADED DUDE W/FIVE-OH
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That is more of a geomety problem if you ask me.
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#5 |
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im in college calculus and i have no idea... i did jsut fail my test today though
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#6 |
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HUGE RED HEADED DUDE W/FIVE-OH
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It's just a triangle.
If you look ati in your head with images, think of a starting point and you go to X at so many degrees, Then you turn (for example sake) right at so many degrees. Based upon those to point that you have reached with those degrees, whatis the remaining side. That's what it seemed like to me
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#7 |
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Keep in mind that you cannot use the pythagorean theorem unless it is a right triangle.
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#8 | |
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At the Apex pulling 1.2g
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Too bad I cant explain it for poo though. |
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#9 |
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Assuming you mean 70* west of north and 10* east of north, I got 48.723 miles at 25.35* east of south.
I used law of cosines to get the hypotenuse and the angles... I'd double check my math as I pictured most of it in my head and it could be wrong. edit: actually this is incorrect, I assumed the distance was the hypotenuse of the triangle. I used it as the C in the law of cosines, and since it is not the hypotenuse, it isn't right. Just use an inverse tan like Atlantic Blue said, it'll give you the angle and then you can solve for the length and other angles easily. Last edited by mooses; February 26th, 2009 at 07:15 PM. |
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#10 |
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Safud: MM's Resident Hadji
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Using a series of right triangles is just a waste of time...This is how it should be done, right triangle = use pythagorean theorem, and all other trianges use sin/cos/tan
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#11 |
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I Post Entirely Way Too Much
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It is an inverse tangent function.
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ModdedAutos 1999 Mustang V6 I used to list my mods here but stopped when I exceeded 255 characters.
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#12 | |
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I always sucked at Geometry
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#13 |
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Regular
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Well I got the answer... its not geometry... and its not a right angle... you can only solve right angles using A^2+B^2.... i had to use Law of Cosines and Sines...thanks for all the input guys...
the answers where... Distance: 63 miles Bearing : S 162* E |
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