DelMonte, Guidubaldo, Mechanicorvm Liber

Table of figures

< >
[Figure 121]
[Figure 122]
[Figure 123]
[Figure 124]
[Figure 125]
[Figure 126]
[Figure 127]
[Figure 128]
[Figure 129]
[Figure 130]
[Figure 131]
[Figure 132]
[Figure 133]
[Figure 134]
[Figure 135]
[Figure 136]
[Figure 137]
[Figure 138]
[Figure 139]
[Figure 140]
[Figure 141]
[Figure 142]
[Figure 143]
[Figure 144]
[Figure 145]
[Figure 146]
[Figure 147]
[Figure 148]
[Figure 149]
[Figure 150]
< >
page |< < of 288 > >|
    <archimedes>
      <text>
        <body>
          <chap id="N128CF">
            <p id="id.2.1.113.6.0.0.0" type="main">
              <s id="id.2.1.113.6.1.6.0">
                <pb xlink:href="036/01/124.jpg"/>
              vbi enim minor potentia ſuſtinet pondus, ibi minor potentia mo­
                <lb/>
              uebit. </s>
              <s id="id.2.1.113.6.1.7.0">& vbi maior potentia in ſuſtinendo; ibi quoq; maior in mo
                <lb/>
              uendo aderit. </s>
            </p>
            <p id="id.2.1.113.7.0.0.0" type="head">
              <s id="id.2.1.113.7.1.1.0">PROPOSITIO X. </s>
            </p>
            <p id="id.2.1.113.8.0.0.0" type="main">
              <s id="id.2.1.113.8.1.1.0">Potentia pondus ſuſtinens in ipſo vecte cen­
                <lb/>
              trum grauitatis habens, quomodocunq; vecte
                <lb/>
              transferatur pondus; eadem ſemper, vt ſuſtinea­
                <lb/>
              tur, potentia opus erit.
                <figure id="id.036.01.124.1.jpg" place="text" xlink:href="036/01/124/1.jpg" number="115"/>
              </s>
            </p>
            <p id="id.2.1.113.9.0.0.0" type="main">
              <s id="id.2.1.113.9.1.1.0">Sit vectis AB horizonti æquidiſtàns, cuius fulcimentum C.
                <lb/>
              </s>
              <s id="N1394E">E verò centrum grauitatis ponderis in ipſo ſit vecte. </s>
              <s id="id.2.1.113.9.1.2.0">Moueatur
                <lb/>
              deinde uectis in FG, Hk; & centrum grauitatis in LM. </s>
              <s id="id.2.1.113.9.1.2.0.a">dico ean
                <lb/>
              dem potentiam in kBG idemmet ſemper ſuſtinere pondus. </s>
              <s id="id.2.1.113.9.1.3.0">
                <lb/>
              Quoniam enim pondus in uecte AB perinde ſe habet, ac ſi eſſet
                <lb/>
                <arrow.to.target n="note180"/>
              appenſum in E; & in uecte GF, ac ſi eſſet appenſum in L; & in
                <lb/>
              uecte Hk. </s>
              <s id="id.2.1.113.9.1.4.0">ac ſi in M eſſet appenſum; diſtantiæ uerò CL CE
                <lb/>
              CM ſunt inter ſe ſe æquales; nec non CK CB CG inter ſe æ­
                <lb/>
              quales; erit potentia in B ad pondus, ut CE ad CB; atque poten</s>
            </p>
          </chap>
        </body>
      </text>
    </archimedes>