Can you confirm that my answer below is correct?
$$\int (a^x e^x)dx $$
My attempt:
$$\int a^x e^x \, dx = \int (ae)^x \, dx $$ $$\int a^x e^x \, dx = \frac{(ae)^x}{\ln(ae)} + C $$ $$\int a^x e^x \, dx = \frac{a^xe^x}{\ln(ae)} + C $$
Can you confirm that my answer below is correct?
$$\int (a^x e^x)dx $$
My attempt:
$$\int a^x e^x \, dx = \int (ae)^x \, dx $$ $$\int a^x e^x \, dx = \frac{(ae)^x}{\ln(ae)} + C $$ $$\int a^x e^x \, dx = \frac{a^xe^x}{\ln(ae)} + C $$
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Yes, I can confirm that your answer above is correct.