Question

Calculate the following indefinite integral: \( \int \frac{2xe^{x^2} + \cos x}{e^{x^2} + \sin x} dx \) \( \bigcirc \ln(e^{x^2} + \sin x)^2 + c \) \( \bigcirc e^{(e^{x^2} + \sin x)} + c \) \( \bigcirc e^x + \cos x + c \) \( \bigcirc \ln(e^{x^2} + \sin x) + c \)

          Calculate the following indefinite integral:
\( \int \frac{2xe^{x^2} + \cos x}{e^{x^2} + \sin x} dx \)
\( \bigcirc \ln(e^{x^2} + \sin x)^2 + c \)
\( \bigcirc e^{(e^{x^2} + \sin x)} + c \)
\( \bigcirc e^x + \cos x + c \)
\( \bigcirc \ln(e^{x^2} + \sin x) + c \)

Calculate the following indefinite integral:
∫(2xe^x^2 + cos x)/(e^x^2 + sin x) dx
◯ln(e^x^2 + sin x)^2 + c
◯ e^(e^x^2 + sin x) + c
◯ e^x + cos x + c
◯ln(e^x^2 + sin x) + c

Added by Alexa R.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Nicole Hoffman

Step 1

Step 1: Simplify the integrals ∫(2r;' + cos E) dz = 2∫r;' dz + ∫cos E dz ∫(Tsin I e sinz) dz = T∫sin I e sinz dz ∫(Tcosz + â‚¬ Oin(er' + sin 2)) dz = T∫cosz dz + ∫â‚¬ Oin(er' + sin 2) dz Show more…

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