0∫ x^4 / ( x² + 1 ) dx
As the degree of numerator is higher than that of the denominator, let's divide x^4 by ( x² + 1 ).
= ∫ x² - 1 + 1/(x² + 1 ) dx
= ∫ x² dx - ∫1•dx + 1/ ( 1 + x² ) dx
= [ ( x³ / 3 ) - ( x ) + tan‾1 ( x ) + C ]
Take Engineering Diploma Tuition from the Best Tutors
Affordable fees 1-1 or Group class Flexible Timings Verified Tutors ∫ x^4 / ( x² + 1 ) dx
As the degree of numerator is higher than that of the denominator, let's divide x^4 by ( x² + 1 ).
= ∫ x² - 1 + 1/(x² + 1 ) dx
= ∫ x² dx - ∫1•dx + 1/ ( 1 + x² ) dx
= [ ( x³ / 3 ) - ( x ) + tan‾1 ( x ) + C ]
Find Engineering Diploma Tuition near you
Learn from Best Tutors on UrbanPro.
Are you a Tutor or Training Institute?
Join UrbanPro Today to find students near you50 Answers
39 Answers
The best tutors for Engineering Diploma Tuition Classes are on UrbanPro
The best Tutors for Engineering Diploma Tuition Classes are on UrbanPro
