Given the function f(x) = The quantity of 3x minus 4, divided by 5, which of the below expressions is correct? Some help please!!!
\[f(x)=\frac{3x-4}{5}\]?
Yes! Please help me i am so confused:c
well there are no answer choices listed to match to question
My bad the choices are: A.) f−1(x) = The quantity of 5x plus 4, divided by 3. B.) f−1(x) = The quantity of 5x minus 4, divided by 3. C.) f−1(x) = The quantity of negative 3x minus 4, divided by 5. D.) f−1(x) = The quantity of 4 minus 3x, divided by 5.
so you are being asked to find the inverse of the function...?
Given the function f(x) = The quantity of 3x minus 4, divided by 5, which of the below expressions is correct? that is all it says...
so do the answer choices start with \[f^{-1} (x)\]
ok... I think they question is based around you being able to find the inverse function. so to do that.. you're original function can be written as \[y = \frac{3x -4}{5}\] to find the inverse function, swap x and y \[x = \frac{3y - 4}{5}\] the task is to may y the subject.... can you do that..?
so multiply both sides by 5 5x = 3y - 4 add 4 to both sides 5x + 4 = 3y divide both sides by 3 \[y = \frac{5x + 4}{3}\] so the inverse function is written as \[f^{-1}(x) = \frac{5x + 4}{3}\]
Honestly you're amazing thank you so much i actually get it! Do you think you could help me with some others i'm struggling with?
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