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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. You don't have to expand this It's a trick question If you go all the way from (xa) down to (xz), you include a factor of (xx) which equals 0. Zdgh^Ya^ gXd_ `iarb^cVl^^, ^ hefr =dY ^gedarih shd, mhdWq dh`fqhr bc laiä c^XZVcciä gjfi edcVc^å Xd Pf^gh Gfi Z_ghX^å =d\r_ g^aq X \^c^ XfiäoYd defZaåh hd, X `V`d_ ghec^ Xåhd_ @ik iefVXaåh Yd \^crä dshdbi, dh gVbdYd cVmVaV bdYd gai\c^å, AYd efXdgheccqb imc^b Wqad imc^ d ^cqk åq`Vk.

C t g p k g d v i l ?. D v i l ?. EXjY = y = Z 1 1 xfXjY (xjy)dx We have the following continuous analog of the partition theorem EY = Z 1 1 EYjX = xfX(x)dx Now we review the discrete case This was section 25 in the book In some sense it is simpler than the continuous case Everything comes down to the very rst de nition involving conditioning For events A and B.

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D v i l ?. C x g E Ёu Ѓt e B A C ^ i V i v ́A e C x g A L y A ̑ i A l ޔh A R e c A z y W A ̔ i ̊ E E ^ c v ܂ B e r E G E V E W I X B G ȃ f B A ݂ 钆 ň ̃R ~ j P V o ̃R ~ j P V ̒ I ɋ ߂ 悤 ɂȂ A f B A ̂̃v V u f B O K v ɂȂ Ă Ă ܂ B. Simple and best practice solution for g=(xc)/x equation Check how easy it is, and learn it for the future Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.

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