![A total charge $ Q $ is distributed uniformly along a straight rod of Length $ L $ . The potential at a point P at a distance $ h $ from A total charge $ Q $ is distributed uniformly along a straight rod of Length $ L $ . The potential at a point P at a distance $ h $ from](https://www.vedantu.com/question-sets/f1046d83-6410-44d3-b450-83e829265060181567756780540530.png)
A total charge $ Q $ is distributed uniformly along a straight rod of Length $ L $ . The potential at a point P at a distance $ h $ from
![limits - How to evaluate $\lim_{x \to \frac{\pi}{4}} \frac{\sqrt{1-\sqrt{\sin 2x}}}{\pi-4x}$ - Mathematics Stack Exchange limits - How to evaluate $\lim_{x \to \frac{\pi}{4}} \frac{\sqrt{1-\sqrt{\sin 2x}}}{\pi-4x}$ - Mathematics Stack Exchange](https://i.stack.imgur.com/22Xwa.jpg)
limits - How to evaluate $\lim_{x \to \frac{\pi}{4}} \frac{\sqrt{1-\sqrt{\sin 2x}}}{\pi-4x}$ - Mathematics Stack Exchange
Real- and Q-space travelling: multi-dimensional distribution maps of crystal-lattice strain (ε044) and tilt of suspended monoli
![SOLVED: Find the length of the curve described by: r(t) = 2cos(t)i + 2sin(t)j +t sqrt(5)k for 0 ≤ t ≤ pi SOLVED: Find the length of the curve described by: r(t) = 2cos(t)i + 2sin(t)j +t sqrt(5)k for 0 ≤ t ≤ pi](https://cdn.numerade.com/previews/7ee5f41d-2ba0-4b8b-9ed3-714fb7de723c_large.jpg)
SOLVED: Find the length of the curve described by: r(t) = 2cos(t)i + 2sin(t)j +t sqrt(5)k for 0 ≤ t ≤ pi
![Given f(x) = ∑r = 1^ntan | x2^r |sec | x2^r - 1 |; r, n ∈ N g(x) = n→∞limit (f(x) + tan x2^n ) - (f(x) + tan x2^n )^n [ Given f(x) = ∑r = 1^ntan | x2^r |sec | x2^r - 1 |; r, n ∈ N g(x) = n→∞limit (f(x) + tan x2^n ) - (f(x) + tan x2^n )^n [](https://dwes9vv9u0550.cloudfront.net/images/1186296/3ba3628c-8925-438a-921c-ceada7c2ec1f.jpg)
Given f(x) = ∑r = 1^ntan | x2^r |sec | x2^r - 1 |; r, n ∈ N g(x) = n→∞limit (f(x) + tan x2^n ) - (f(x) + tan x2^n )^n [
![How do you find the volume of a solid that is enclosed by y=secx, x=pi/4, and the axis revolved about the x axis? | Socratic How do you find the volume of a solid that is enclosed by y=secx, x=pi/4, and the axis revolved about the x axis? | Socratic](https://useruploads.socratic.org/Cf4pGbqSMNbHofXBtdoQ_integral-298_Page_1-2-3.png)