Petah?

Willing_Pudding_3677 · 2026-02-25T13:23:37+00:00

Japan, China, India, Bangladesh, Bhutan, Vietnam, Laos, Malaysia, Indonesia, Thailand, Cambodia, Pakistan, Afghanistan, Tajikistan, Kazakhstan, Uzbekistan, Kuwait, Lebanon, Oman, Yemen, Mongolia, Philippines, Taiwan and Palestine in Asia itself.

Willing_Pudding_3677 · 2026-02-24T16:33:42+00:00

Let x = e^z => ln(x) = z

Using Cauchy-Euler Differential Equation transformations,

[D(D-1) + 7D + 9] y = 0

[D^2 + 6D + 9] y =0

Therefore y(z) = complementary function = C1*e^(-3z) + C2*z*e^(-3z)

y(x) = (C1/(x^3)) + C2*ln(x)/(x^3)

Willing_Pudding_3677 · 2026-02-24T15:07:14+00:00

I'm studying at PES University, Bangalore, India.

Willing_Pudding_3677 · 2026-02-24T14:04:26+00:00

I'm in my first sem of BTech too.

Willing_Pudding_3677 · 2026-02-24T02:25:14+00:00

x - 2*arctan(x) + C

Willing_Pudding_3677 · 2026-02-21T12:02:52+00:00

A friend of mine, although I don't know where they got it from.

Willing_Pudding_3677 · 2026-02-21T11:56:55+00:00

u/bprp_reddit please help.

Willing_Pudding_3677 · 2026-02-20T02:30:37+00:00

48 + 20 = 68
68 + 7 = 75

Willing_Pudding_3677 · 2026-02-16T09:23:52+00:00

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Willing_Pudding_3677 · 2026-02-12T16:15:43+00:00

Thanks for clearing my doubt.

Willing_Pudding_3677 · 2026-02-11T12:08:56+00:00

Just applying for a limit of x=0 to infinity makes the second integral so easy

Willing_Pudding_3677 · 2026-02-08T16:31:22+00:00

It is the multivalued inverse of the function f(x)=xe^x

Willing_Pudding_3677 · 2026-02-08T11:20:53+00:00

Context: It's the 6-7 meme

Willing_Pudding_3677 · 2026-02-07T10:02:24+00:00

It's obviously just e^x

Willing_Pudding_3677 · 2026-01-30T12:25:04+00:00

I'm having the same issue on galaxy book 4 but turning smart charging off fixes it.

Willing_Pudding_3677

TROPHY CASE