Differential Equations Part 2

Section: Mathematics

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Question : 52 of 100

Marks: +1, -0

Let the solution curve y=y(x) of the differential equation ‌‌‌

dy

dx

−‌

3x5tan−1(x3)

(1+x6)‌

3

2

y=2x
exp‌

x3−tan−1x3

√(1+x)6

pass through the origin.
Then y(1) is equal to :

[30-Jan-2023 Shift 1]

exp(‌
4−π
4√2
)
exp(‌
π−4
4√2
)
exp(‌
1−π
4√2
)
exp(‌
4+π
4√2
)

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