given the equation $p = s_1t - s_2t$, which equation is solved for $t$?\n$t = p(s_1 - s_2)$\n$t = p - s_1 +…

given the equation $p = s_1t - s_2t$, which equation is solved for $t$?\n$t = p(s_1 - s_2)$\n$t = p - s_1 + s_2$\n$t=\frac{p}{s_1 - s_2}$\n$t=\frac{p}{s_1 + s_2}$

given the equation $p = s_1t - s_2t$, which equation is solved for $t$?\n$t = p(s_1 - s_2)$\n$t = p - s_1 + s_2$\n$t=\frac{p}{s_1 - s_2}$\n$t=\frac{p}{s_1 + s_2}$

Answer

Explanation:

Step1: Factor out t on right - hand side

Given $p = s_1t - s_2t$, we can factor out $t$ to get $p=t(s_1 - s_2)$.

Step2: Solve for t

Divide both sides of the equation $p=t(s_1 - s_2)$ by $(s_1 - s_2)$ (assuming $s_1\neq s_2$). So, $t=\frac{p}{s_1 - s_2}$.

Answer:

C. $t=\frac{p}{s_1 - s_2}$