integral from lower limit 2 to upper limit infinity of integrand numerator  cosine  x divided by denominator  logarithm  x dx    equals    integral from lower limit 2 to upper limit infinity of integrand numerator 1 divided by denominator  logarithm  x d left parenthesis  sine  x right parenthesis 


                         equals   evaluate from lower limit 2 to upper limit infinity of numerator  sine  x divided by denominator  logarithm  x minus   integral from lower limit 2 to upper limit infinity of integrand  sine  x d numerator 1 divided by denominator  logarithm  x


                         equals   minus  numerator  sine  2 divided by denominator  logarithm  2   plus   integral from lower limit 2 to upper limit infinity of integrand numerator  sine  x divided by denominator x left parenthesis  logarithm  x  right parenthesis  to the 2 power  dx



If you are using a screen reader you will now hear the text repeated.

If you are not using a screen reader, here is the text that would have been read with the integral image:

integral from lower limit 2 to upper limit infinity of integrand numerator cosine x divided by denominator logarithm x dx equals integral from lower limit 2 to upper limit infinity of integrand numerator 1 divided by denominator logarithm x d left parenthesis sine x right parenthesis

equals evaluate from lower limit 2 to upper limit infinity of numerator sine x divided by denominator logarithm x minus integral from lower limit 2 to upper limit infinity of integrand sine x d numerator 1 divided by denominator logarithm x

equals minus numerator sine 2 divided by denominator logarithm 2 plus integral from lower limit 2 to upper limit infinity of integrand numerator sine x divided by denominator x left parenthesis logarithm x right parenthesis to the 2 power dx



back to mathspeak.org