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Find the break even points of the expression $\frac{-e^{2x}}{1+e^x}=\frac{e^x}{1+e^x}-e^x$

Step-by-step Solution

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Final Answer

true

Step-by-step Solution

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Multiply both sides of the equation by $1+e^x$

$-e^{2x}=e^x+\left(-1-e^x\right)e^x$

Learn how to solve classify algebraic expressions problems step by step online.

$-e^{2x}=e^x+\left(-1-e^x\right)e^x$

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Learn how to solve classify algebraic expressions problems step by step online. Find the break even points of the expression (-e^(2x))/(1+e^x)=(e^x)/(1+e^x)-e^x. Multiply both sides of the equation by 1+e^x. Multiply both sides of the equation by -1. Cancel like terms -e^x and e^x. If the bases are the same, then the exponents must be equal to each other.

Final Answer

true

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Main Topic: Classify algebraic expressions

An algebraic expression can be classified as a monomial, binomial, trinomial or polynomial, depending on the number of terms.

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