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toiling

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toiling
▪ I. toiling, n. ? Obs. rare. (ˈtɔɪlɪŋ) [f. toil n.2 + -ing1; cf. netting n.2] (See quot.)1805 R. W. Dickson Pract. Agric. II. 675 A sort of net⁓work, formed of small cord, called toiling.▪ II. ˈtoiling, vbl. n. [f. toil v.1 + -ing1.] The action of toil v.1 in various senses; struggling; tugging; la... Oxford English Dictionary
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Toiling Congress of Ukraine
Toiling Congress of Ukraine (TCU) () was created in 1993 and in 1996 merged into the People's Democratic Party. wikipedia.org
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Toiling away for Shein
We obtained the findings of the research and statements of interviewees in writing, in the form of detailed reports illustrated with mobile-phone pictures. They ...
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Toiling Midgets
In 2013 Ektro Records released a live album Toiling Midgets Live at the Waldorf 1982. The Toiling Midgets released a new EP in Summer 2022 and toured the West coast of the US. wikipedia.org
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A simple looking integration : $\left(\frac{x^3}{1+x^5}\right)$ One of my friends gave me this problem about a week back and since then, I have been toiling to get a solution to this problem, but I just get stuck at s...
Partial fraction decomposition is the key. Let $\xi=\exp\left(\frac{\pi i}{5}\right)$ be a primitive tenth root of unity. Then $x^5+1 = (x-\xi)(x-\xi^3)(x-\xi^5)(x-\xi^7)(x-\xi^9)$ and: $$\text{Res}\left(\frac{x^3}{1+x^5},x=\xi^{2k+1}\right)=\frac{1}{5}\xi^{10-(2k+1)}\tag{1}$$ so: $$ \frac{x^3}{1+x^...
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The Toiling of Idle Hands
The Toiling of Idle Hands, is the 2003 moniker-free, solo release from John Tejada. wikipedia.org
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Toiling away for Shein
The dance-floor is marked out by colourful neon lights. Apart from this, everything is black except the huge white Shein logo on the floor. There is no audience ...
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A (probably trivial) induction problem: $\sum_2^nk^{-2}\lt1$ So I'm a bit stuck on the following problem I'm attempting to solve. Essentially, I'm required to prove that $\frac{1}{2^2}+\frac{1}{3^2}+\cdots+\frac{1}{n^...
As often happens with induction proofs, the easiest approach to proving this statement (which doesn't seem inducable at all - after all, how does knowing the sum for $n$ is less than $1$ tell you anything about the sum for $n+1$?) via induction is to transform it into a stronger one: $$\mathrm{For\ ...
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Party for the Promotion of the Toiling Masses – Abanyamwete
The Party for the Promotion of the Toiling Masses-Abanyamwete (PML-Abanyamwete) is a small political party in Burundi. Political parties in Burundi wikipedia.org
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Integration of the square root of a quadratic I am in the tricky situation of trying to integrate the following. $$\sqrt{4 a^2 (y-b)^2+c^4}$$ $a, b$ and $c$ are all known constants. Can anybody provide insight as...
$$\sqrt{4 a^2 (y-b)^2+c^4}=\dfrac1{2|a|}\sqrt{(y-b)^2+\left(\dfrac{c^2}{2a}\right)^2}$$ Using Trigonometric substitutions , set $y-b=\dfrac{c^2}{2a}\cdot\tan u$ and use How to integrate $\sec^3 x \, dx$? Or Indefinite integral of secant cubed
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Komzet
Komzet (, ) was the Committee for the Settlement of Toiling Jews on the Land (some English sources use the word "working" instead of "toiling") in the See also Organization for Jewish Colonisation in the Soviet Union (IKOR) Society for Settling Toiling Jews on the Land (OZET) Gezerd History of the Jews wikipedia.org
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How to factor 3 out of $10^n-1$ There is a statement $$3|10^n-1 \quad \quad \textrm{for} \quad n \in \mathbb{N}:n \geq 0$$ that can be easily proven with mathematical induction. However, if that number is divisible b...
$$(x^n-1)=(x-1)(x^{n-1}+x^{n-2}+\cdots +x+1)$$ so $$(10^n-1)=3 \times 3 \times (10^{n-1}+10^{n-2}+\cdots +10+1)$$ This is really saying for example $$10000000000 - 1 = 9999999999 = 3\times 3333333333 = 3\times 3 \times 1111111111$$ and it does not matter how many repeated digits are involved
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Tim Mooney
He drummed in the Sleepers, Toiling Midgets, Negative Trend, Sun Kil Moon and American Music Club. Musical career In the 1970s and 1980s, Mooney played drums for a number of San Francisco punk and rock bands for The Sleepers (San Francisco band), Toiling wikipedia.org
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Toiling Farmers by Li Shen - Chinese Poetry
Dec 18, 2023A common Chinese nursery rhyme still popular today, "Toiling Farmers" depicts the hard work and life of a Chinese farmer. Written by Tang Dynasty poet Li Shen, the poem emphasises how hard each farmers work for every grain of rice, and serves as a gentle reminder for children not to waste their food. · Pre ： Written to Ziyou in Joke.
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Psalm 127:2 In vain you rise early and stay up late, toiling for bread ...
It is vain for you to rise up early, to sit up late, to eat the bread of sorrows: for so he gives his beloved sleep. vain. Psalm 39:5,6 Behold, thou hast made my days as an handbreadth; and mine age is as nothing before thee: verily every man at his best state is altogether vanity. Selah…
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