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List of top Mathematics Questions on Indefinite Integrals asked in CUET (UG)
The integral I = $\int e^x (\frac{x-1}{3x^2}) dx$ is equal to
CUET (UG) - 2025
CUET (UG)
Mathematics
Indefinite Integrals
The integral I = $\int \frac{e^{5\log_e x} - e^{4\log_e x}}{e^{3\log_e x} - e^{2\log_e x}} dx$ is equal to
CUET (UG) - 2025
CUET (UG)
Mathematics
Indefinite Integrals
If \(\int \frac{(1 + x \log x)}{xe^{-x}} dx = e^x f(x) + C\), where C is constant of integration, then f(x) is
CUET (UG) - 2025
CUET (UG)
Mathematics
Indefinite Integrals
The integral I = $\int \frac{e^{5\log_e x} - e^{4\log_e x}}{e^{3\log_e x} - e^{2\log_e x}} dx$ is equal to
CUET (UG) - 2025
CUET (UG)
Mathematics
Indefinite Integrals
The integral I = $\int e^x (\frac{x-1}{3x^2}) dx$ is equal to
CUET (UG) - 2025
CUET (UG)
Mathematics
Indefinite Integrals
If \(\int \frac{(1 + x \log x)}{xe^{-x}} dx = e^x f(x) + C\), where C is constant of integration, then f(x) is
CUET (UG) - 2025
CUET (UG)
Mathematics
Indefinite Integrals