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Algebra
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ln(2x-1) = ln11
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If \( \ln a = \ln b \), then \(a = b\).
how?
Here's an example: ln(3x + 1) = ln(10) then 3x + 1 = 10 3x = 9 x = 3 Check: for x = 3, ln(3x + 1) = ln(10) ? ln[3(3) + 1] = ln(10) ? ln(10) = ln(10) is true, therefore x = 3 is the correct solution.
2x-1=11 2x=12 x=6?
\[\log_{4}(x+7)=\log_{4}14 \]
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Correct, x = 6.
For the second problem, since the bases are the same, just set x + 7 = 14.
then x = 7 :D
can you help me with 4 more? :)
Yes, but can you please start a new post for each one?
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okay thanks
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