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How do you solve 4 to power of x plus 2= five to power of x
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\[4^{x+2}=5^{x}\]
is that your question
Yes
\[\ln 4^{x+2}= \ln 5^{?}\]
\[\ln 4^{x+2}=\ln 5^{x}\]
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\[(x+2)*\ln x = x \ln 5 \]
(x+2) ln 4 = x ln 5
(x+2)/x = ln 5 / ln 4
(x+2) ln 4 = x ln 5 wait, distribute 4 ln x + 2 ln 4 = x ln 5
i mean x ln 4 + 2 ln 4 = x ln 5 , subtract x ln 4 from both sides
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2 ln 4 = x ln 5 - x ln 4 2 ln 4 = x ( ln 5 - ln 4)
2ln 4 / ( ln 5 - ln 4 ) = x
Do it using logs pleeeeeese
x = 12. 425
no
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its the same idea,
just write log instead of ln
no thankyou , nothing? make me a fan
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