With logarithmic utility, the Euler equation is given by:
A) $\beta \left( 1 / c _ { \text {todav } } \right) = ( 1 + R ) \left( 1 / c _ { \text {future } } \right)$
B) $c _ { \text {today } } = \beta ( 1 + R ) c _ { \text {future } }$
C) $c _ { \text {today } } = c _ { \text {future } }$
D) $c _ { \text {today } } + \beta ( 1 + R ) c _ { \text {future } } = 1$
E) $\left( 1 / c _ { \text {todey } } \right) = \beta ( 1 + R ) \left( 1 / c _ { \text {future } } \right)$

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The Answer of With logarithmic utility, the Euler equation is given by:
A) $\beta \left( 1 / c _ { \text {todav } } \right) = ( 1 + R ) \left( 1 / c _ { \text {future } } \right)$
B) $c _ { \text {today } } = \beta ( 1 + R ) c _ { \text {future } }$
C) $c _ { \text {today } } = c _ { \text {future } }$
D) $c _ { \text {today } } + \beta ( 1 + R ) c _ { \text {future } } = 1$
E) $\left( 1 / c _ { \text {todey } } \right) = \beta ( 1 + R ) \left( 1 / c _ { \text {future } } \right)$

With Logarithmic Utility, the Euler Equation Is Given By: A) β(1/ctodav )=(1+R)(1/cfuture )\beta \left( 1 / c _ { \text {todav } } \right) = ( 1 + R ) \left( 1 / c _ { \text {future } } \right)β(1/ctodav ​)=(1+R)(1/cfuture ​)

With Logarithmic Utility, the Euler Equation Is Given By:
A) $\beta \left( 1 / c _ { \text {todav } } \right) = ( 1 + R ) \left( 1 / c _ { \text {future } } \right)$