The key feature for Section 4.7 is , which simplifies the calculation of limits for indeterminate quotients by using derivatives.
4.7 Using L'Hopital's Rule for Determining Limits of ... - Calculus
limx→af(x)g(x)=limx→af′(x)g′(x)limit over x right arrow a of f of x over g of x end-fraction equals limit over x right arrow a of f prime of x over g prime of x end-fraction provided the limit on the right exists (or is ±∞plus or minus infinity Step-by-Step Application
The key feature for Section 4.7 is , which simplifies the calculation of limits for indeterminate quotients by using derivatives.
4.7 Using L'Hopital's Rule for Determining Limits of ... - Calculus 4.7 / 10 ActionThri...
limx→af(x)g(x)=limx→af′(x)g′(x)limit over x right arrow a of f of x over g of x end-fraction equals limit over x right arrow a of f prime of x over g prime of x end-fraction provided the limit on the right exists (or is ±∞plus or minus infinity Step-by-Step Application The key feature for Section 4
