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· - is ESET STEVE 2 --- -Eit · T T = - 2 -.= · TingUIT E = J. TH .* X 5.F. ↑ B -s a i winter -amer * Fr = 2:Enter 14 Get · her = -asor 2 (Ser · (FrNTr I -esting 2 · Pe Ent - und th 1 ; S = (2n + 1) 6 · i + 2 + 3 ° - =
· 1 + 2 + 3 - s= L- ↑ & · inter Fre SAE I- E p we Tjeg hoz 7 . - I · we = (tal incese x 100 % amount) · urawr = (Actual decrease) : a - -To -ET * -EET6) I zoto - - L Fre - 585 = V = = S = vt Jeff Tw · TWS = -- Ere TIT
- Parcentage · wwe /e = · nsEx - En-x1v0 25 & 1 = Pnu · C = P(1 + v)n ↑tant * 12 inch - > 1 E · 1 k . m - -> 0 . 62 mila · I mile I1 . 6 Km · I inch - -> 2 . Et 2.m Li Formula · (a + b) " = (ab) " + tab · (ab) " = (a + b) "-dab · a+b = (a+ b)-Zab · a+ b = = (a-b) " + 2 ab · fab = (c +b) (a - b) " · a + b = (a+ b) -3ab (n+ b) · a- b = (ab) + 3ab(ab)
· Fergif (subject) : zu Fonential · a " . a = a m + n · a " = n mn · Lang" : a * - am m -n = a an · (ab)" = able · a = a D EJT: · a = 1 #n = y Tr · ( · = am Logarithm · a " = n E55 , x = log ah · loga (MN) = log . M HogN · log, = logm-log · log , M = M 108, a · loga = 1 · M Enge or ; pir wester Hil 255, log , M = log , M ↳bability · probability-avorableout e Total outcome

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