Видео ютуба по тегу Log Sec X Tan X Function

Log(sec x + tan x) differential
Log(sec x + tan x) differential
∫〖tan⁡x dx=log⁡〖|sec⁡x |+c〗 〗
∫〖tan⁡x dx=log⁡〖|sec⁡x |+c〗 〗
∫〖sec⁡x dx=log⁡〖|sec⁡〖x+tan⁡x 〗 |+c〗 〗
∫〖sec⁡x dx=log⁡〖|sec⁡〖x+tan⁡x 〗 |+c〗 〗
The Second Derivative of 5ln(sec(x)+tan(x))
The Second Derivative of 5ln(sec(x)+tan(x))
integrate tan x dx = log(|sec(x)|) + C proof ##learner.h###
integrate tan x dx = log(|sec(x)|) + C proof ##learner.h###
Integral of sec X into log (sec x + tan x)
Integral of sec X into log (sec x + tan x)
1 minute Differentiation y=log(Secx+tanx) NCERT Maths Class 12
1 minute Differentiation y=log(Secx+tanx) NCERT Maths Class 12
Integrate the function ∫ e^x(tan x + log sec x) dx
Integrate the function ∫ e^x(tan x + log sec x) dx
Prove that ∫secxdx=log(secx+tanx)+C
Prove that ∫secxdx=log(secx+tanx)+C
`int_(0)^(pi//2) sec x log (sec x+tan x) dx` is equal to
`int_(0)^(pi//2) sec x log (sec x+tan x) dx` is equal to
Q33 | Differentiate log⁡(sec⁡x+tan⁡x) | Derivative of log⁡ sec⁡x + tan⁡x | log sec x + tan x
Q33 | Differentiate log⁡(sec⁡x+tan⁡x) | Derivative of log⁡ sec⁡x + tan⁡x | log sec x + tan x
Show that ln|sec x + tan x| + ln|sec x - tan x| = 0. Natural logarithms Trig Identities
Show that ln|sec x + tan x| + ln|sec x - tan x| = 0. Natural logarithms Trig Identities
find dy/dx, if y=log(secx+tanx)
find dy/dx, if y=log(secx+tanx)
How to differentiate ln(secx + tanx)
How to differentiate ln(secx + tanx)
Integration of secx/log(secx+tanx) dx ||Indefinite Integrals || ∫ secx/ log(secx+tanx) dx
Integration of secx/log(secx+tanx) dx ||Indefinite Integrals || ∫ secx/ log(secx+tanx) dx
If y=log(secx + tanx) then Prove that dy/dx = secx. VVI Question For 12th Board Exam.
If y=log(secx + tanx) then Prove that dy/dx = secx. VVI Question For 12th Board Exam.
differentiate y = log (sec x + tan x ) with respect to x. अवकलन Nikale #differentiate
differentiate y = log (sec x + tan x ) with respect to x. अवकलन Nikale #differentiate
`(i) int e^(x). \
`(i) int e^(x). \"[log (sec x+tan x) + sec x dx \"` `(ii) int (e^(-x)(cos x-sin x))/(cos^(2) x) dx`
Integral of e^x[ sec x + log (sec x + tan x)] dx
Integral of e^x[ sec x + log (sec x + tan x)] dx
Indefinite Integration: ∫ tan x dx = log |sec x| + C (Or) ∫ tan x dx = -log |cos x| + C
Indefinite Integration: ∫ tan x dx = log |sec x| + C (Or) ∫ tan x dx = -log |cos x| + C