Nguyên hàm của hàm số y=5xy = 5^{x}y=5x là
∫5xdx=ln5.5x+C\int{5^{x}\text{d}x = \ln 5.5^{x} + C}∫5xdx=ln5.5x+C.
∫5xdx=5x+C\int{5^{x}\text{dx=5}^{x} + C}∫5xdx=5x+C.
∫5xdx=5xln5+C\int{5^{x}\text{d}x = \dfrac{5^{x}}{\ln 5} + C}∫5xdx=ln55x+C.
∫5xdx=5xx+1+C\int{5^{x}\text{d}x = \dfrac{5^{x}}{x + 1} + C}∫5xdx=x+15x+C.
∫5xdx=5xln5+C\int {{5^x}{\rm{d}}x = \frac{{{5^x}}}{{\ln 5}} + C}∫5xdx=ln55x+C.
