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Proof lnexy = xy = lnex lney = ln(ex ·ey) Since lnx is onetoone, then exy = ex ·ey 1 = e0 = ex(−x) = ex ·e−x ⇒ e−x = 1 ex ex−y = ex(−y) = ex ·e−y = ex · 1 ey ex ey • For r = m ∈ N, emx = e z }m { x···x = z }m { ex ···ex = (ex)m • For r = 1 n, n ∈ N and n 6= 0, ex = e n n x = e 1 nx n ⇒ e n x = (ex) 1 • For r rational, let r = m n, m, n ∈ N. Virtual Strain Energy Caused by Shear L V UK dx ⎛⎞ν =∫ ⎜⎟ 0 S ⎝⎠GA ν= internal virtual shear in the member caused by the external virtual unit load V = internal shear in the member caused by the real load G= shear modulus of elasticity for the material A = crosssectional area of the member K = form factor for the crosssectional area K=12 for rectangular cross sections. ä õ Ç & ö è ¹ â ý ð ¸$ï h$ 3 q a s ú ¸$ 3 ý Ó !.

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~ b L f B Y j L N ^ ̎G ݂Ȃ AOI f p g ŁB f B Y j L N ^ O b Y ̒ʔ́B. Virtual Strain Energy Caused by Shear L V UK dx ⎛⎞ν =∫ ⎜⎟ 0 S ⎝⎠GA ν= internal virtual shear in the member caused by the external virtual unit load V = internal shear in the member caused by the real load G= shear modulus of elasticity for the material A = crosssectional area of the member K = form factor for the crosssectional area K=12 for rectangular cross sections. Proof lnexy = xy = lnex lney = ln(ex ·ey) Since lnx is onetoone, then exy = ex ·ey 1 = e0 = ex(−x) = ex ·e−x ⇒ e−x = 1 ex ex−y = ex(−y) = ex ·e−y = ex · 1 ey ex ey • For r = m ∈ N, emx = e z }m { x···x = z }m { ex ···ex = (ex)m • For r = 1 n, n ∈ N and n 6= 0, ex = e n n x = e 1 nx n ⇒ e n x = (ex) 1 • For r rational, let r = m n, m, n ∈ N.

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