The problem involves determining the slope of the inverse function of a linear function given by f(x)=(-5/7)x-3. The original poster seeks to find the slope of f^-1(x) without explicitly calculating the inverse function.
The discussion includes confirmations of the original poster's assertion regarding the slope, alongside inquiries about the relevance of the constant term in the context of slope determination. There appears to be an exploration of different aspects of the problem without a definitive consensus.
Participants are navigating the implications of the linear function's characteristics, particularly the relationship between slope and y-intercept in the context of inverse functions.
My question says f(x)=(-5/7)x-3 determine the slope of f^-1(x) without finding the inverse. I think the answer is the slope of f^-1(x)=(-7/5)x