Clamps

Klump, it's me.

You know, you create power, then you tame it. (Music)

get the clamps ready.

He finds a four thousandths of an inch (0.004 , 0.102 mm) space, so he will start by adding a 1 4000 taper to the jaws

Well, that's going to be based on Fibonacci of 4 and Fibonacci of 3.

And instead of throwing it out, people would think that's a krump move, that's a krump move.

The clamping force on the part naturally decreases

And we get the Laplace transform of the second derivative is equal to s squared times the Laplace transform of our function, f of t, minus s times f of 0, minus f prime of 0.

Andrew cuts the taper in the jaws With the taper cut and the work piece clamped at full pressure

Ahhh

Shlubb and Klump were packing an arsenal.

First of all, let's confirm that p of 0 is equal to f of 0.

I tell them to create a ball, and then you just use that ball of energy.

It's f of b minus f of a.

f

F

F

Fv

So what is that distance?

The result would be jaws that have very little travel remaining to grip the part, past the nominal diameter

Counter clockwise, to bring the adjustable dowels inward slightly

Plus f of 0.

f file

F Number

f Block

f Block

F Number

I could write of t, but that gets monotonous.

Let's do this one.

J.F ...

Rimmer, F

Oh, moral fiber.

As you look at your setup, visualize the direction you will be clamping in

To do this, unclamp the jaws and rotate the threaded body of the boring ring to adjust the position of the grippers

You are dealing with an odd function if and only if f of x for all the x's that are defined on that function or for which that function is defined.

Now 4 is based on 3 and 2. 2 is a base case, so we're done. 3 is based on 2 and 1.

So let's see if we could use this and the fact that the

Let me write that, careful.

For this second function right here, f of 7 is equal to 5 times 2 minus now for x we have a 7.

That's this, right?

Fahrenheit F

Well, this is the value f(1.5)

So let's start with something examples.

Let me write that right over here. f( 1) 6.