If Y Log A X Then X A Y X Log B X B Log A A 1 Log A A X

Log Then Log Log Log Log Log MN Log Log Log Plog Log Log Mlog Xa Xabi Cos Sin Sin

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If Y Log A X Then X A Y X Log B X B Log A A 1 Log A A X

If Y Log A X Then X A Y X Log B X B Log A A 1 Log A A X

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If Y Log A X Then X A Y X Log B X B Log A A 1 Log A A X X A Log A X X Log A M⋅N Log A M Log A N Log A M P P⋅log A M Log A M N         Log A M−log A N A M N         A N       M A −N 1 A N S X X−a Bi ⋅x−a−bi X 2 − 2 Ax A 2 B 2 Cos 2 X Sin 2 X 1 Sin 2 2 Sin ⋅cos Cos 2 Cos 2 −sin 2 Cos 2 1 − 2 Sin 2 Cos 2 2 Cos 2 − 1 Sin 2         1 −cos 2 Cos 2         1 Cos 2 Tan 2 2 Tan 1 −tan 2 Tan 2         1 −cos Sin Sin 1 Cos Log A X Lnx Lna Sin Sin 2 Sin 2 Cos − 2 Sin−sin 2 Cos 2 Sin − 2 Cos Cos 2 Cos 2 Cos − 2 Cos−cos 2 Sin 2 Sin − 2 Sin Sincos Cossinsin− Sincos−cossin Cos Coscos−sinsincos− Coscos Sinsin Ax 2 Bx C 0 X −b B 2 − 4 Ac 2 A Page 1 Math Reference Trigonometry Analysis James Lamberg Cos Π 2 X         −sinx Cos Π 2 −x       

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