determine the inverse of $y = x^{7}+3$.\na $y=sqrt7{x + 3}$\nb $y=sqrt7{x}-3$\nc $y=sqrt7{x - 3}$\nd…

determine the inverse of $y = x^{7}+3$.\na $y=sqrt7{x + 3}$\nb $y=sqrt7{x}-3$\nc $y=sqrt7{x - 3}$\nd $y=\frac{x + 3}{7}$

determine the inverse of $y = x^{7}+3$.\na $y=sqrt7{x + 3}$\nb $y=sqrt7{x}-3$\nc $y=sqrt7{x - 3}$\nd $y=\frac{x + 3}{7}$

Answer

Explanation:

Step1: Swap x and y

$x = y^{7}+3$

Step2: Solve for y

$x - 3=y^{7}$ $y=\sqrt[7]{x - 3}$

Answer:

C. $y=\sqrt[7]{x - 3}$