Artificial intelligent assistant

eliminant

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eliminant
eliminant, a. and n. (ɪˈlɪmɪnənt) [ad. L. ēlīminānt-em, pr. pple. of ēlīmināre: see next.] A. adj. Expulsive; having power to throw off by the excretions (Syd. Soc. Lex.).1876 Bartholow Mat. Med. (1879) 262 The curative power..is..due to its eliminant action on the mucous and cutaneous surfaces. B. ... Oxford English Dictionary
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Resultant
In some older texts, the resultant is also called the eliminant. wikipedia.org
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CN109279560A - 一种高氯甲维盐微乳剂杀虫剂灌装器 - Google Patents
CN109279560A CN201811249054.6A CN201811249054A CN109279560A CN 109279560 A CN109279560 A CN 109279560A CN 201811249054 A CN201811249054 A CN 201811249054A CN 109279560 A CN109279560 A CN 109279560A Authority CN China Prior art keywords insecticide rubber eliminant condensation liquid pipe Prior art date 2018-10-25 Legal status (The legal status is an assumption and is not a legal conclusion.
patents.google.com 0.0 0.90000004 0.0
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resultant
▪ I. resultant, n. (rɪˈzʌltənt) [See next.] † 1. Arith. The total or sum. Obs. rare.c 1430 Art Nombryng 4 The resultant 10. To whom it shalle be addede 7. The nombre to be addede 3. 2. Mech. That force which is the equivalent of two or more forces acting from different directions at one point. Also ... Oxford English Dictionary
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CN209098168U - 一种高氯甲维盐微乳剂杀虫剂灌装器 - Google Patents
CN209098168U CN201821735400.7U CN201821735400U CN209098168U CN 209098168 U CN209098168 U CN 209098168U CN 201821735400 U CN201821735400 U CN 201821735400U CN 209098168 U CN209098168 U CN 209098168U Authority CN China Prior art keywords insecticide rubber eliminant condensation liquid pipe Prior art date 2018-10-25 Legal status (The legal status is an assumption and is not a legal conclusion.
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discriminant
discriminant, a. and n. (dɪˈskrɪmɪnənt) [ad. L. discrīminānt-em, pr. pple. of discrīmināre to discriminate: see -ant1.] A. adj. 1. Discriminating; showing discrimination or discernment.1836 Fraser's Mag. XIV. 411 Taylor's notes are not all so discriminant as this. 1866 J. H. Newman Gerontius (1874) ... Oxford English Dictionary
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What function $f(x,t)$ could be used to describe the purple curve in this animation Here is the gif I stumbled across this by accident and have become intrigued by it. The key point is that the purple curve is always...
$t$ $$ f'(t) \sin ( x +t) +f(t) \cos ( x +t) =0 \tag {2} $$ and eliminating $t$ between (1,2), equate the eliminant to given envelope/singular solution
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