Subscribe to our ▶️ YouTube channel 🔴 for the latest videos, updates, and tips.
We know the derivative of ex, which is ex.
(ex)' = ex
We can find the derivative of ecosx using chain rule.
If y = ecosx, find ᵈʸ⁄dₓ.
y = ecosx
Let t = cosx.
Then, we have
y = et
Now, y = et and t = cosx. That is, y is a function of t and t is a function of x.
By chain rule, the derivative of y with respect to x :
Substitute y = et and t = cosx.
Substitute t = cosx.
Therefore,
Subscribe to our ▶️ YouTube channel 🔴 for the latest videos, updates, and tips.
Kindly mail your feedback to v4formath@gmail.com
We always appreciate your feedback.
About Us | Contact Us | Privacy Policy
©All rights reserved. onlinemath4all.com
Dec 23, 25 06:12 AM
Dec 20, 25 10:51 AM
Dec 20, 25 10:49 AM