इंग्रजी मध्ये SINH म्हणजे काय?
हायपरबोलिक फंक्शन
गणितामध्ये, हायपरबोलिक फंक्शन्स सामान्य त्रिकोणमितीय, किंवा परिपत्रकाची कार्ये असतात. मूलभूत हायपरबोलिक फंक्शन्स हाइपरबॉलिक साइन "सिह" आणि हायपरबोलिक कोसाइन "कॉश" / के.आय. / आहेत, ज्यामध्ये हायपरबोलिक टॅन्जेंट "टॅन", हायपरबोलिक coscant "csch" किंवा "cosech" / kokk / किंवा / koʊsɛtʃ / , हायपरबॉलिक सिकंट "सेच" / ʃɛk / किंवा / sɛtʃ /, आणि हायपरबोलिक कोटेशन "कॉथ" / कोएथिफ / किंवा / कँपल /, साधित त्रिकोणमितीय फंक्शन्सशी संबंधित. व्यस्त हायपरबोलिक फंक्शन्स हाइपरबोलिक एरिया "अरसिंह" आणि असेच आहेत. ज्याप्रमाणे गुणांमध्ये युनिट त्रिज्यासह वर्तुळ तयार होतात, त्याचप्रमाणे समबाहु अणुभट्टीचे गुणांश अर्धा भाग तयार करतात. हायपरबोलिक फंक्शन्स वास्तविक वितर्क घेतात ज्याला हायपरबॉलिक एंगल म्हणतात. हायपरबोलिक एंगलचा आकार हा हाइपरबोलिक सेक्टरचा क्षेत्र आहे हायपरबोलिक फंक्शन्स हे या सेक्टरला आच्छादित असलेल्या उजव्या त्रिकोणाच्या पायांच्या रूपात मोजता येतील.
इंग्रजी शब्दकोशातील sinh व्याख्या
शब्दकोशमध्ये सिंधची परिभाषा हायपरबोलिक साइन आहे; सिग्नलशी संबंधित हायपरबॉलिक फंक्शन, सिन झ् = 1/2, स्पेशल सिग्नल म्हणजे सिनह I z = i sin z, जिथे मी = √-1.
«SINH» संबंधित इंग्रजी पुस्तके
खालील ग्रंथसूची निवडीमध्ये
sinh चा वापर शोधा. इंग्रजी साहित्यामध्ये वापराचा संदर्भ देण्यासाठी
sinh शी संबंधित पुस्तके आणि त्याचे थोडक्यात उतारे.
... + y) = cosh x cosh y + sinh x sinh y. (5b) Example 2 Prove identity (5a). Solution
By definition, sinh(x + y) = - ,x*y — -x-y V - e e 2 2 Now we plug in ex = coshx +
sinhx and e x = coshx - sinhx to get sinh(x + y) = \ [(coshx + sinhx)(coshj + sinh y)
...
Jerold Marsden, Alan Weinstein,
1985
2
Fundamental Formulas of Physics
And the equations sinh x . cosh x i , CSch X = — r-i cosh x sinh x tanh x = -"" " ,
coth x = . "'*, / cosh x sinh s f sech x = — ^ — , csch x = —rA — \ define the
hyperbolic tangent, hyperbolic cotangent, hyperbolic secant and hyperbolic
cosecant, ...
Donald Howard Menzel,
1960
3
Theory of Functions of a Complex Variable
Closely related to the trigonometric functions cos z and sin z are the hyperbolic
functions cosh z and sinh z, called the hyperbolic cosine and the hyperbolic sine,
respectively, and defined by the formulas ez + e~z ez — e~z cosh z = = . sinh z = .
A. I. Markushevich, Richard A. Silverman,
2005
4
Complex Function Theory
Hyperbolic functions The hyperbolic functions are defined in terms of the
exponential function just as in the theory of functions of a real variable: e2 + 6~ 2
e2 — 6— 2 cosh z = , sinh z = , 2 2 , sinh z coshz tanh z = - — , coth z = — ; — ,
cosh z ...
5
Applied Complex Variables for Scientists and Engineers
Similarly, one can show that sin iz = i sinh z, coshiz = cosz, cosiz = coshz. (3.2.7b)
The real and imaginary parts of sinh z and cosh z are found to be sinhr = sinh v
cosy + / cosh x sin y, (3.2.8a) coshz = cosh x cosy + / sinh x sin y, (3.2.8b) and ...
6
Tuttle Compact Vietnamese Dictionary
Surpassingậ transcendental Sim n. myrtle sinh 1 v. (= đè) to be born; to give birth
to; to live: Tôi Sinh ớ Việt Nam. I Was born in Vietnam.: nhà hộ sinh matemity
hospital; ký sinh parasite; phục sinh rebirth, Easter; sát sinh to kill living beings; ...
7
A Course in Pure Mathematics
l) by squaring and subtracting corresponding Sides we get sinh 2x=2 sinh X cosh́
X. By writing Sinh (x+y)=§(e'.e"-e-'.e-ll) and using (5.6) and (5.7) We have sinh (X
+y) =ầ̀{(cosh x+sinh x)(cosh y+sinh y) - (cosh J:-sinh x)(ccsh y-sinh y)} sinh (x ...
8
Nonlinear Physics with Maple for Scientists and Engineers
Richard H. Enns, George C. McGuire. %1 := 3 cosh(x - 28 t) + cosh(3 x - 36 t) %2 :
= 3 + 4 cosh(2 x-8t) + cosh(4 x - 64 t) %3 := 3sinh(x - 28 t) + 3sinh(3x - 36 t) %4 :=
8 sinh(2 x - 8 4) + 4 sinh(4 x - 64 t) Because of its length, the Ihs of the output ...
Richard H. Enns, George C. McGuire,
2000
9
Engineering Mathematics
Remark 14.1. Proceeding as in the above example, the following formulae of
hyperbolic function can also be derived. (i) sinh (x ± y) = sinh x cosh y ± cosh x
sinh y (ii) cosh (x ± y) = cosh x cosh y ± sinh x sinh y , / , x tanhx ± tanhv (111)
tanh(x ...
10
The Laplace Transform: Theory and Applications
that is, Y'(0) F(a) Inverting gives YYO)sinhax 1 Y(x) = t/(x, s) = 1 f / f(u) sinh a(x - u)
du a Jo 1 f* r — I / (u) sinh V s(x — u) du. Vs Jo V s Now, Y(1) — 0, implying 1 f1 Y
'(0) = - - / /(u) sinh Vsfl - u)du. sinh vs Jo Thus, Jo ~ L f(u sinh Vsxsinh -/in — u) ...
नवीन गोष्टी ज्यामध्ये «SINH» ही संज्ञा समाविष्ट आहे
खालील बातम्यातील आयटमच्या संदर्भात राष्ट्रीय आणि आंतरराष्ट्रीय पत्रकार कशाबद्दल बोलले आहेत आणि
sinh ही संज्ञा कशी वापरली आहे ते शोधा.
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