Dick Johnson's wing flattening jig?

On Aug 22, 3:04*pm, Walt Connelly

Can any of you tell me if the square of the hypotenuse is really equal
to the sum of the *square of the two adjacent sides or is it just
really, really close?

I so rarely meet right angles that are truly 90.00 degrees, so I
usually use the more general form of c^2=a^2+b^2-2ab*cosC.

Originally Posted by Bob Kuykendall

On Aug 22, 3:04*pm, Walt Connelly

Can any of you tell me if the square of the hypotenuse is really equal
to the sum of the *square of the two adjacent sides or is it just
really, really close?

I so rarely meet right angles that are truly 90.00 degrees, so I
usually use the more general form of c^2=a^2+b^2-2ab*cosC.

I thank you for reminding me of those college math courses with a foreign born prof who had such an accent that I questioned if he was speaking English.

Just wondering if the Dick Johnson wing flattener could be modified to be an SGS 1-34 nose uncrusher, tail straightener, wing undenter and canopy unshatterer?

Walt

Walt

On Aug 23, 7:05*am, Walt Connelly Walt.Connelly.
wrote:
Bob Kuykendall;738587 Wrote:

On Aug 22, 3:04*pm, Walt Connelly
-
Can any of you tell me if the square of the hypotenuse is really equal
to the sum of the *square of the two adjacent sides or is it just
really, really close?-

I so rarely meet right angles that are truly 90.00 degrees, so I
usually use the more general form of c^2=a^2+b^2-2ab*cosC.

I thank you for reminding me of those college math courses with a
foreign born prof who had such an accent that I questioned if he was
speaking English.

Just wondering if the Dick Johnson wing flattener could be modified to
be an SGS 1-34 nose uncrusher, tail straightener, wing undenter *and
canopy unshatterer?

Walt

Walt

--
Walt Connelly

Possibly useful for first 3 but not much use for last.
Pie R round--cornbread square
UH