Determine the equation that expresses B is proportional to R and inversely proportional to t.Symbols a, b, and c are constants.
A) $B = b \frac { t } { R }$
B) $B = a R$
C) $B = c \frac { R } { t }$
D) $B = c t \frac { R } { t }$
E) $B = \frac { R } { t }$

Question

Determine the equation that expresses B is proportional to R and inversely proportional to t.Symbols a, b, and c are constants. 
A) $B = b \frac { t } { R }$
B) $B = a R$
C) $B = c \frac { R } { t }$
D) $B = c t \frac { R } { t }$
E) $B = \frac { R } { t }$

Quizplus · Accepted Answer

The equation for being proportional to R and inversely proportional to t is B = k * (R/t) where k is a constant of proportionality. Rewriting this equation in terms of constants, it becomes B = c * (R/t) where c = k. Therefore, the correct choice is C.

Determine the Equation That Expresses B Is Proportional to R B=btRB = b \frac { t } { R }B=bRt​

Determine the Equation That Expresses B Is Proportional to R $B = b \frac { t } { R }$