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solve equation e^x + 24e^−x − 10 = 0
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2 solutions one is x=ln6\2 other is ln4\2
@amity how?
Multiply be \(e^{x}\), which never is 0, and it should take on the appearance of something quadratic.
Let e^x=y,then equation is y+24/y=10,,,,that is y^2-10y+24=0
Let e^x=y,then equation is y+24/y=10,,,,that is y^2-10y+24=0
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I still don't understand this question. Am I supposed to get two answers?
Factor is y^2-6y-4y+24=0,,,y(y-6)-4(y-6)=0,,,(y-4)(y-6)=0,,..which yields y=6, y=4,,,e^x is 4 and 6
Factor is y^2-6y-4y+24=0,,,y(y-6)-4(y-6)=0,,,(y-4)(y-6)=0,,..which yields y=6, y=4,,,e^x is 4 and 6
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