(0)
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18. ſx tan’x dx HT
(a) x tan x + log cos x + c
x²
(b) x tan x + log cos x + - +
2
x2
(c) x tanx + log cosx+c
2
(d) उपरोक्त में से कोई नहीं
4.5$
Answers
Answered by
0
Answer:
ANSWER
Let say
I=∫e
x
[tanx−log(cosx)]dx
I=∫e
x
[tanx+log(cosx)
−1
]dx
I=∫e
x
[logsecx+tanx]dx
Now if I check differentiation of 'logsecx' then -
=
secx
1
×secxtanx=tanx
So, given integral is in the form also -
∫e
x
(f(x
+
f
′
(x)dx=e
x
f(x)+C
So, I=e
x
log(secx)+C
option A
Step-by-step explanation:
Answered by
1
Answer:
option A is the correct answer buddy
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