THE .XXII. CONCLVSION.

To find out the centre of any circle assigned.

Draw a corde or stryngline crosse the circle, then deuide into

.ij. equall partes, both that corde, and also the bowe line, or

arche line, that serueth to that corde, and from the prickes of

those diuisions, if you drawe an other line crosse the circle,

it must nedes passe by the centre. Therfore deuide that line in

the middle, and that middle pricke is the centre of the circle

proposed.

_Example._

[Illustration]

Let the circle be A.B.C.D, whose centre I shall seke. First

therfore I draw a corde crosse the circle, that is A.C. Then do

I deuide that corde in the middle, in E, and likewaies also do I

deuide his arche line A.B.C, in the middle, in the pointe B.

Afterward I drawe a line from B. to E, and so crosse the circle,

whiche line is B.D, in which line is the centre that I seeke

for. Therefore if I parte that line B.D, in the middle in to two

equall portions, that middle pricke (which here is F) is the

verye centre of the sayde circle that I seke. This conclusion

may other waies be wrought, as the moste part of conclusions

haue sondry formes of practise, and that is, by makinge thre

prickes in the circumference of the circle, at liberty where you

wyll, and then findinge the centre to those thre pricks, Which

worke bicause it serueth for sondry vses, I think meet to make

it a seuerall conclusion by it selfe.

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