If a cell A with DPD 4 , text{bars} is connec | vedclass

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(C) The formula for $DPD$ is $DPD = OP - TP$.Given values for cell $A$: $DPD = 4 \, 	ext{bars}$.For cell $B$: $OP = 4, TP = 4 \implies DPD = 4 - 4 =

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$B$ to $A, C$ and $D$

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(C) The formula for $DPD$ is $DPD = OP - TP$.Given values for cell $A$: $DPD = 4 \, 	ext{bars}$.For cell $B$: $OP = 4, TP = 4 \implies DPD = 4 - 4 = 0 \, 	ext{bars}$.For cell $C$: $OP = 10, TP = 5 \implies DPD = 10 - 5 = 5 \, 	ext{bars}$.For cell $D$: $OP = 7, TP = 3 \implies DPD = 7 - 3 = 4 \, 	ext{bars}$.Water always moves from a region of lower $DPD$ to a region of higher $DPD$.Comparing the values: $B(0) Therefore, water will flow from cell $B$ (lowest $DPD$) towards cells $A, D,$ and $C$ (higher $DPD$).

Column-$I$	Column-$II$
$i$. Turgid cell	$a$. $T.P. = 0$
$ii$. Pure water	$b$. $D.P.D. = 0$
$iii$. Flaccid cell	$c$. $\Psi_w = 0$

If a cell $A$ with $DPD$ $4 \, \text{bars}$ is connected to cells $B$, $C$, and $D$ whose $OP$ and $TP$ are respectively $(4, 4)$, $(10, 5)$, and $(7, 3) \, \text{bars}$, the flow of water will be:

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Column-$I$ Column-$II$
$i$. Turgid cell $a$. $T.P. = 0$
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$iii$. Flaccid cell $c$. $\Psi_w = 0$

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