The Constant Growth Dividend Discount Model (DDM) May Be Written $\hat { \mathrm { r } } _ { 0 } = \mathrm { \hat D } _ { 0 } / \left( \mathrm { P } _ { 0 } + \mathrm { g } \right)$

The constant growth dividend discount model (DDM) may be written as _____. 

A) $\hat { \mathrm { r } } _ { 0 } = \mathrm { \hat D } _ { 0 } / \left( \mathrm { P } _ { 0 } + \mathrm { g } \right)$
B) $\hat { \mathrm { P } } _ { 0 } = \hat { \mathrm { D } } _ { 0 } / \left( \mathrm { r } _ { \mathrm { s } } + \mathrm { g } \right)$
C) $\hat { \mathrm { P } } _ { 0 } = \widehat { \mathrm { D} } _ { 0 } / \left( \mathrm { r } _ { s } - \mathrm { g } \right)$
D) $\hat { \mathrm { P } } _ { 0 } = \hat { \mathrm { D } } _ { 1 } / \left( \mathrm { r } _ { \mathrm { s } } - \mathrm { g } \right)$
E) $\hat { \mathrm { r } } _ { 0 } = \hat { \mathrm { D } } _ { 0 } / \left( \mathrm { P } _ { 0 } - \mathrm { g } \right)$

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