consider the following relation. -y + \\sqrt3{x}=(x + 3)^2. step 1 of 3: rewrite the relation as a function…
consider the following relation. -y + \\sqrt3{x}=(x + 3)^2. step 1 of 3: rewrite the relation as a function of x. answer f(x)=
Answer
Explanation:
Step1: Isolate y
Add y to both sides of the equation $-y+\sqrt[3]{x}=(x + 3)^2$, we get $\sqrt[3]{x}=(x + 3)^2+y$.
Step2: Solve for y
Subtract $(x + 3)^2$ from both sides. So, $y=\sqrt[3]{x}-(x + 3)^2$. Since $y = f(x)$, then $f(x)=\sqrt[3]{x}-(x + 3)^2$.
Answer:
$f(x)=\sqrt[3]{x}-(x + 3)^2$