In the text, $\bar { X }$ is given by:
A) $f _ { \text {today } } + y _ { \text {today } }$
B) $f _ { \text {today } } + y _ { \text {today } } + \frac { y _ { \text {future } } } { 1 + R }$
C) $\left( y _ { \text {future } } 1 + R \right) + \beta f _ { \text {suture } }$
D) $y _ { \text {todey } } + \left( y _ { \text {future } } 1 + R \right)$
E) $S _ { \text {todev } } ( 1 + R )$

Question

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The Answer of In the text, $\bar { X }$ is given by:
A) $f _ { \text {today } } + y _ { \text {today } }$
B) $f _ { \text {today } } + y _ { \text {today } } + \frac { y _ { \text {future } } } { 1 + R }$
C) $\left( y _ { \text {future } } 1 + R \right) + \beta f _ { \text {suture } }$
D) $y _ { \text {todey } } + \left( y _ { \text {future } } 1 + R \right)$
E) $S _ { \text {todev } } ( 1 + R )$

In the Text Xˉ\bar { X }Xˉ Is Given By: A) ftoday +ytoday f _ { \text {today } } + y _ { \text {today } }ftoday ​+ytoday ​

In the Text $\bar { X }$ Is Given By:
A) $f _ { \text {today } } + y _ { \text {today } }$