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N
nasi112
reacted to
Dr.Peterson's post
in the thread
Implicit Differentiation
with
Like
.
Possibly you are comparing these: But those agree: \frac{dr}{dx} = e^{xy \ln(x)}({\color{Green}{y\ln x + xy'\ln x + y}}) =...
May 16, 2026
N
nasi112
reacted to
Dr.Peterson's post
in the thread
Implicit Differentiation
with
Like
.
Please show explicitly the two things you say are different. What thing that you wrote, and what thing that someone else wrote, do you...
May 16, 2026
N
nasi112
replied to the thread
Showing that the sum of cubes of an arithmetic progression is divisible by the sum of its terms
.
Why you did not use the direct evidence? \frac{T}{S} = \frac{\sum_{k=0}^{n-1}(a + kd)^3}{\sum_{k=0}^{n-1}(a + kd)} =...
May 16, 2026
A
Aion
replied to the thread
Showing that the sum of cubes of an arithmetic progression is divisible by the sum of its terms
.
This approach resolves the earlier difficulty I had with directly factoring the expanded expression. In particular, instead of trying to...
May 16, 2026
A
Aion
replied to the thread
Showing that the sum of cubes of an arithmetic progression is divisible by the sum of its terms
.
Thank you for letting me know. I wasn’t entirely sure which forum category was most appropriate for the problem.
May 16, 2026
L
lookagain
replied to the thread
Showing that the sum of cubes of an arithmetic progression is divisible by the sum of its terms
.
Your topic problem (and demonstration of the attempt of the answer) belong under the forum "Intermediate/Advanced Algebra."
May 16, 2026
S
scottbrandon
replied to the thread
Probability that a credit card expires within a given 12 months
.
Each card has 36 months total life so the probability of expiration in any given month is 1/36 or about 2.78%. Applied to 100 contracts...
May 16, 2026
A
Aion
posted the thread
Showing that the sum of cubes of an arithmetic progression is divisible by the sum of its terms
in
Beginning Algebra
.
Find the sum of the cubes of the terms of an arithmetic progression and show that it is exactly divisible by the sum of the terms...
May 15, 2026
T
Tygra
replied to the thread
Help with Second Order Differential Equation with Two Dependent Variables
.
Thank you.
May 15, 2026
S
scottbrandon
replied to the thread
integration for engineering students
.
I’d recommend Neso Academy on YouTube. It explains integration in a very engineering-focused way with examples from circuits, signals...
May 15, 2026
F
fresh_42
replied to the thread
Help with Second Order Differential Equation with Two Dependent Variables
.
In this case change the sign and solve -ay'''(x)-(1-b)y'(x)+q=0. The result is basically the same, just with b-1 instead. b=1 has...
May 14, 2026
T
Tygra
replied to the thread
Help with Second Order Differential Equation with Two Dependent Variables
.
Hi fresh_42, that is great, thanks. However, for alpha, in my actual problem I am solving b is greater than 1. So I get an error when I...
May 14, 2026
shahar
reacted to
kurksai's post
in the thread
Factorial of zero
with
Like
.
Great question. The easiest way to see it is just by following the math pattern backwards: 3! = 6 2! = 6 / 3 = 2 1! = 2 /...
May 14, 2026
F
fresh_42
replied to the thread
Help with Second Order Differential Equation with Two Dependent Variables
.
The essential path is to eliminate one ot the two functions and solve the resulting differential equation. Before I answer, and we...
May 14, 2026
K
kurksai
replied to the thread
Factorial of zero
.
Great question. The easiest way to see it is just by following the math pattern backwards: 3! = 6 2! = 6 / 3 = 2 1! = 2 /...
May 14, 2026
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