the equation $f = v+at$ represents the final velocity of an object, $f$, with an initial velocity, $v$, and…

the equation $f = v+at$ represents the final velocity of an object, $f$, with an initial velocity, $v$, and an acceleration rate, $a$, over time, $t$. which is an equivalent equation solved for $t$?\n$t=\frac{f - v}{a}$\n$t=\frac{f - a}{v}$\n$t=a(f - v)$\n$t=v(f - a)$

the equation $f = v+at$ represents the final velocity of an object, $f$, with an initial velocity, $v$, and an acceleration rate, $a$, over time, $t$. which is an equivalent equation solved for $t$?\n$t=\frac{f - v}{a}$\n$t=\frac{f - a}{v}$\n$t=a(f - v)$\n$t=v(f - a)$

Answer

Explanation:

Step1: Isolate the term with (t)

Subtract (v) from both sides of the equation (f = v+at). (f - v=v + at - v), which simplifies to (f - v=at).

Step2: Solve for (t)

Divide both sides of the equation (f - v = at) by (a) (assuming (a\neq0)). (\frac{f - v}{a}=\frac{at}{a}), so (t=\frac{f - v}{a}).

Answer:

(t=\frac{f - v}{a}) (corresponding to the first option in the multiple - choice)