The graphs of "y=e^x" and "y=e^{-x}" intersect if "x=0," therefore we should integrate "(e^x-e^{-x})" on the interval of [0, ln 2]:
"\\int\\limits_0^{\\ln 2} (e^x-e^{-x})\\,dx = (e^x + e^{-x})\\Big|_{0}^{\\ln 2} = (2+0.5) - (1+1) = 0.5."
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Dear Lebina Moletsane, please use the panel for submitting new questions.
Find the volume of the solid with cross-sectional area 21−4x2√ lying between x=0 and x=12
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Dear Lebina Moletsane, please use the panel for submitting new questions.
Find the volume of the solid with cross-sectional area 21−4x2√ lying between x=0 and x=12
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