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How do you solve this with logs? 2^2x + 2^x - 12 = 0
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\[2^{2x} + 2^{x} - 12 = 0\]
use properties of exponents
\[Let\ Y = 2^x \ then:\] \[Y^2+Y-12=0\]
Just remember that Y cannot be negative.
Where did Y come from?
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I picked a letter. The point is that this is the same form as any old quadratic equation.
maybe you'll get it when you see the answer
Can you solve for Y?
|dw:1343270300842:dw|
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