Solve for the indicated variable.
-$v = p - k \ln t$, for $t$
A) $t = \ln \frac { p - v } { k }$
B) $t = e ( p - v ) / k$
C) $\mathrm { t } = \frac { \mathrm { p } - \mathrm { v } } { \mathrm { k } }$
D) $t = e ^ { ( v - p ) / k }$

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The Answer of Solve for the indicated variable.
-$v = p - k \ln t$, for $t$
A) $t = \ln \frac { p - v } { k }$
B) $t = e ( p - v ) / k$
C) $\mathrm { t } = \frac { \mathrm { p } - \mathrm { v } } { \mathrm { k } }$
D) $t = e ^ { ( v - p ) / k }$

Solve for the Indicated Variable v=p−kln⁡tv = p - k \ln tv=p−klnt

Solve for the Indicated Variable $v = p - k \ln t$