integral of 1 / sqrt[4 + 3x - x² ] using completion of squares method
integrate after completing the square
to make the coefficient of x² (+1) , take -1 common , but it
remains inside the sqrt sign
to get sqrt [ - (
x² -3x - 4)] now take half the coefficient of x , that is half of
(-3)
to get [x- (3/2) ]² and then adjust the constant term and finally
re introduce the -1 taken out earlier
PAGE 1 BASIC INTEGRATION
PAGE 2 INTEGRATION BY SUBSTITUTION
PAGE 3 INTEGRATION BY COMPLETION OF SQUARES
PAGE 4 INTEGRATION BY PARTS
PAGE 5 INTEGRATION BY MANIPULATION OF NUMERATOR IN TERMS OF DENOMINATOR
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Showing posts with label completion of squares method. Show all posts
Showing posts with label completion of squares method. Show all posts
Monday, January 16, 2017
integral using completion of squares method
integral using completion of squares method
integral of 1 / [(x^2) - x +1 ]
completion of squares method is used if there is a (x^2) term and a x term
remember to make the coefficient of x² unity
take half the coefficient of x that is half of (-1)
so that you get [ x -(1/2) ]² , then adjust the constant term
PAGE 1 BASIC INTEGRATION
PAGE 2 INTEGRATION BY SUBSTITUTIONPAGE 3 INTEGRATION BY COMPLETION OF SQUARES
PAGE 4 INTEGRATION BY PARTS
PAGE 5 INTEGRATION BY MANIPULATION OF NUMERATOR IN TERMS OF DENOMINATOR
disclaimer:
There is no guarantee about the data/information on this site. You use the data/information at your own risk. You use the advertisements displayed on this page at your own risk.We are not responsible for the content of external internet sites. Some of the links may not work
integral of 1 / [(x^2) - x +1 ]
completion of squares method is used if there is a (x^2) term and a x term
remember to make the coefficient of x² unity
take half the coefficient of x that is half of (-1)
so that you get [ x -(1/2) ]² , then adjust the constant term
PAGE 1 BASIC INTEGRATION
PAGE 2 INTEGRATION BY SUBSTITUTIONPAGE 3 INTEGRATION BY COMPLETION OF SQUARES
PAGE 4 INTEGRATION BY PARTS
PAGE 5 INTEGRATION BY MANIPULATION OF NUMERATOR IN TERMS OF DENOMINATOR
disclaimer:
There is no guarantee about the data/information on this site. You use the data/information at your own risk. You use the advertisements displayed on this page at your own risk.We are not responsible for the content of external internet sites. Some of the links may not work
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