1) 2log 2 2 x − 14log 4 x + = 3 0 ⇔ 2log 2 2 x − 7 log 2 x + = 3 0
log 1
⇔ log 2 x = 3 hay 2
x = 2 ⇔ x = 2 3 = 8 hay x = 2 1 2 = 2
1 1
x − x + x = − + =
1 1 1 1
2 2 4 3 2
( 1) ( 2 )
I = ∫ x x − dx = ∫ x − x + x dx = 5 4 3 1
( )
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