SOLUTION: Rewrite the expression 3 ln(2) - 2 ( ln(10) - ln(4) ) in the form ln(x), a single logarithm
I rewrote it as ln(2)^3+ln(4)^2 /ln(10)^2
thus getting the the answer ln(8)+ln(1
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-> SOLUTION: Rewrite the expression 3 ln(2) - 2 ( ln(10) - ln(4) ) in the form ln(x), a single logarithm
I rewrote it as ln(2)^3+ln(4)^2 /ln(10)^2
thus getting the the answer ln(8)+ln(1
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Question 414454: Rewrite the expression 3 ln(2) - 2 ( ln(10) - ln(4) ) in the form ln(x), a single logarithm
I rewrote it as ln(2)^3+ln(4)^2 /ln(10)^2
thus getting the the answer ln(8)+ln(16)/ln(100)=ln(24/100)
I am told, however, that the correct answer is ln(128/100)
Can you please explain how?
You can put this solution on YOUR website! Rewrite the expression 3 ln(2) - 2 ( ln(10) - ln(4) ) in the form ln(x), a single logarithm
I rewrote it as ln(2)^3+ln(4)^2 /ln(10)^2
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3 ln(2) - 2 ( ln(10) - ln(4))
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= 3*ln(2) -2(ln(10/4))
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= 3*ln(2)- ln(2.5^2)
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= ln(8) - ln(6.25)
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= ln[8/6.25]
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= ln[1.28]
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= 0.2469
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Cheers,
Stan H.
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