The process by which we determine limits of rational functions applies equally well to ratios containing noninteger or negative powers of x: Divide nu

Line

Line

Answered question

2021-05-14

The process by which we determine limits of rational functions applies equally well to ratios containing noninteger or negative powers of x: Divide numerator and denominator by the highest power of x in the denominator and proceed from there. Find the limits. limx((x1)+(x4))/((x2)(x3))

Answer & Explanation

Dora

Dora

Skilled2021-05-15Added 98 answers

x2 is highest power of x in denominator. Dividing with x^-2 is same as multiplying numerator and denominator with x2. ​
limx((x1)+(x4))/((x2)(x3))(x2)/(x2)=limx(x+x2)/(1x1)=

Use that limxxn=0=(+0)/(10)=

Do you have a similar question?

Recalculate according to your conditions!

Ask your question.
Get an expert answer.

Let our experts help you. Answer in as fast as 15 minutes.

Didn't find what you were looking for?