After data transformation,regression analysis results in the estimation equation: log $\hat{ Y }$
= -0.25 + 0.15x.Transform this equation to the equivalent exponential model of the form
$\hat{ Y }$
= b₀b₁^x.(The base of the logarithm is 10.) $\hat{ Y }$
= ____________________

Question

After data transformation,regression analysis results in the estimation equation: log

\hat{ Y }

= -0.25 + 0.15x.Transform this equation to the equivalent exponential model of the form

\hat{ Y }

= b₀b₁^x.(The base of the logarithm is 10.)

\hat{ Y }

= ____________________

Quizplus · Accepted Answer

The Answer of After data transformation,regression analysis results in the estimation equation: log $\hat{ Y }$ = -0.25 + 0.15x.Transform this equation to the equivalent exponential model of the form $\hat{ Y }$ = b₀b₁^x.(The base of the logarithm is 10.) $\hat{ Y }$ = ____________________

After Data Transformation,regression Analysis Results in the Estimation Equation: Log Y^\hat{ Y }Y^

After Data Transformation,regression Analysis Results in the Estimation Equation: Log $\hat{ Y }$