JEE Main 28 June 2022 Shift 2 Solved Paper

Section: Mathematics
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Question : 7 of 90
 
Marks: +1, -0
Let f:R→R be a differentiable function such that f(‌
Ï€
4
)
=√2
,f(‌
Ï€
2
)
=0
and f′(‌
Ï€
2
)
=1
and
let g(x)=
∫
x
π∕4
(f′(t)‌sec‌t+tan‌t‌sec‌t‌f(t))dt
for x∈[‌
Ï€
4
,‌
Ï€
2
)
. Then
lim
x→(‌
Ï€
2
)
−
g
(x)
is equal to :
[28-Jun-2022-Shift-2]
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