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For the Logarithmic Model Ln(y) = β0 + β1ln(x)

Question 50

Multiple Choice

For the logarithmic model ln(y) = β0 + β1ln(x) + ε, the predicted value of y is computed as ________.


A) For the logarithmic model ln(y) = β<sub>0</sub> + β<sub>1</sub>ln(x) + ε, the predicted value of y is computed as ________. A) = exp(b<sub>0</sub> + b<sub>1</sub>ln(x) + /2) B) = b<sub>0</sub> + b<sub>1</sub>ln(x) C) = b<sub>0</sub> + b<sub>1</sub>x D) = exp(b<sub>0</sub> + b<sub>1</sub>x + /2) = exp(b0 + b1ln(x) + For the logarithmic model ln(y) = β<sub>0</sub> + β<sub>1</sub>ln(x) + ε, the predicted value of y is computed as ________. A) = exp(b<sub>0</sub> + b<sub>1</sub>ln(x) + /2) B) = b<sub>0</sub> + b<sub>1</sub>ln(x) C) = b<sub>0</sub> + b<sub>1</sub>x D) = exp(b<sub>0</sub> + b<sub>1</sub>x + /2) /2)
B) For the logarithmic model ln(y) = β<sub>0</sub> + β<sub>1</sub>ln(x) + ε, the predicted value of y is computed as ________. A) = exp(b<sub>0</sub> + b<sub>1</sub>ln(x) + /2) B) = b<sub>0</sub> + b<sub>1</sub>ln(x) C) = b<sub>0</sub> + b<sub>1</sub>x D) = exp(b<sub>0</sub> + b<sub>1</sub>x + /2) = b0 + b1ln(x)
C) For the logarithmic model ln(y) = β<sub>0</sub> + β<sub>1</sub>ln(x) + ε, the predicted value of y is computed as ________. A) = exp(b<sub>0</sub> + b<sub>1</sub>ln(x) + /2) B) = b<sub>0</sub> + b<sub>1</sub>ln(x) C) = b<sub>0</sub> + b<sub>1</sub>x D) = exp(b<sub>0</sub> + b<sub>1</sub>x + /2) = b0 + b1x
D) For the logarithmic model ln(y) = β<sub>0</sub> + β<sub>1</sub>ln(x) + ε, the predicted value of y is computed as ________. A) = exp(b<sub>0</sub> + b<sub>1</sub>ln(x) + /2) B) = b<sub>0</sub> + b<sub>1</sub>ln(x) C) = b<sub>0</sub> + b<sub>1</sub>x D) = exp(b<sub>0</sub> + b<sub>1</sub>x + /2) = exp(b0 + b1x + For the logarithmic model ln(y) = β<sub>0</sub> + β<sub>1</sub>ln(x) + ε, the predicted value of y is computed as ________. A) = exp(b<sub>0</sub> + b<sub>1</sub>ln(x) + /2) B) = b<sub>0</sub> + b<sub>1</sub>ln(x) C) = b<sub>0</sub> + b<sub>1</sub>x D) = exp(b<sub>0</sub> + b<sub>1</sub>x + /2) /2)

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