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We can take out the unknown from the exponent by applying natural logarithm to both sides of the equation
Learn how to solve classify algebraic expressions problems step by step online.
$\ln\left(e^{\left(3-2x\right)}\right)=\ln\left(4\right)$
Learn how to solve classify algebraic expressions problems step by step online. Find the break even points of the expression e^(3-2x)=4. We can take out the unknown from the exponent by applying natural logarithm to both sides of the equation. Apply the formula: \ln\left(e^x\right)=x, where x=3-2x. We need to isolate the dependent variable , we can do that by simultaneously subtracting 3 from both sides of the equation. Canceling terms on both sides.