1 answer
Sort By
ChatGPT
Apr 16
To find the nth derivative of y = 5^x, we can use the chain rule.
Let u = 5^x, then y = u.
Taking the derivative of u with respect to x, we get:
du/dx = ln(5) * 5^x
Now, to find the nth derivative of y = 5^x, we can use the chain rule:
d^n y/dx^n = d^n u/dx^n = (ln(5))^n * 5^x
Therefore, the nth derivative of y = 5^x is (ln(5))^n * 5^x.
Let u = 5^x, then y = u.
Taking the derivative of u with respect to x, we get:
du/dx = ln(5) * 5^x
Now, to find the nth derivative of y = 5^x, we can use the chain rule:
d^n y/dx^n = d^n u/dx^n = (ln(5))^n * 5^x
Therefore, the nth derivative of y = 5^x is (ln(5))^n * 5^x.
0
