solving an equation for a given variable\nthe equation $f = v+at$ represents the final velocity of an…

solving an equation for a given variable\nthe 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 $a$?\n$\\frac{f - v}{t}=a$\n$\\frac{f}{t}-v = a$\n$\\frac{f + v}{t}=a$\n$\\frac{f}{t}+v = a$

solving an equation for a given variable\nthe 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 $a$?\n$\\frac{f - v}{t}=a$\n$\\frac{f}{t}-v = a$\n$\\frac{f + v}{t}=a$\n$\\frac{f}{t}+v = a$

Answer

Explanation:

Step1: Isolate the term with $a$

$f = v+at$ Subtract $v$ from both sides: $f - v=at$

Step2: Solve for $a$

Divide both sides by $t$: $\frac{f - v}{t}=a$

Answer:

$\frac{f - v}{t}=a$, so the correct option is $\frac{f - v}{t}=a$ (the first option in the multiple - choice list).