1 pt Suppose 0Solution1 Log A log A log B 0 log BA log

(1 pt) Suppose 0

Solution

1. Log A < log A + log B < 0 < log (BA) < log B

u = log10 2 , v = log10 5 ;

log10 (0.4) = log10 (22 / 2 *5) = log10 ( 2)2 – log10 ( 2*5) = 2log10 2 – (log10 2 + log10 5) = 2u – ( u + v) = u – v

log10 0.025 = log10 ( 2-3 * 5-1) = -3 log10 2 – log10 5 = -3u – v = - (3u + v)

log10 80 = log10 ( 24 * 5) = 4log10 2 + log10 5 = 4u + 5

log10 10 = log10 ( 21/2 * 51/2) = ½ log10 2 + ½ log10 5 = ½ u + ½ v = ½ (u + v)     

 (1 pt) Suppose 0Solution1. Log A < log A + log B < 0 < log (BA) < log B u = log10 2 , v = log10 5 ; log10 (0.4) = log10 (22 / 2 *5) = log10 ( 2)2 –

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