What's so complicated here ? No trig needed - simple geometry no matter
what the angle (the angle must theoretically be less than 90 degrees,
practically it has to be less than about 75 degrees because of physical
constraints of most engine cranes)
As drawn, 1" of lift at the jack point (1' from the pivot) results in
exactly 8" of lift at the lift point (8' from the pivot). As someone said -
similar triangles.
Karl
> use a sine function, not a tangent, since you have the hypotenuse and
> the side opposite the angle given.
> side note: tan and sine of relatively small angles are just about
> the same number since tan = sin/cos and cos of small angles is close
> to 1.0
>
> -Roland
>
> On Thu, 9 Apr 2009 19:32:24 EDT, you wrote:
>
> ::In a message dated 4/9/09 12:49:19 P.M. Pacific Daylight Time,
> ::cak@dimebank.com writes:
> ::
> ::> You need a few more pieces of information in order to do the trig.
> ::
> ::Not really ... as Randall pointed out, 'similar triangles' gets
> ::it done with what he's got, since all the ratios remain the same.
> ::
> ::
> ::
> ::Only if the boom has a slide on it, allowing the boom to lengthen as it
> ::rises; Given that he has the length from the hinge to the hook and the
> ::length from the hinge to the jacking point, a trig. table or a
> scientific
> ::calculator should give the angle of which the tangent is 1"/12"; then
> that
> ::angle's tangent, multiplied by 96" should give the height of the hook
> above
> ::level.
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