अंग्रेज़ी में SINH का क्या अर्थ होता है?
हाइपरबॉलिक फ़ंक्शन
गणित में, हाइपरबॉलिक फ़ंक्शंस साधारण त्रिकोणमितीय, या परिपत्र, फ़ंक्शंस के अनुरूप होते हैं। हाइपरबोलिक स्पर्शरेखा "तन्ह", हाइपरबोलिक कॉजैकेट "सीएससी" या "कॉज़ेक" / कोक / या / कोइएसएस / टी / एस / सीओएस / टीओ / , हाइपरबॉलिक सिकंट "सेच" / ʃɛk / या / सैट /, और हाइपरबॉलिक कोटैंटेंट "कोथ" / कोइथ / या / कैथ /, व्युत्पन्न त्रिकोणमितीय कार्यों से संबंधित है। उलटा हाइपरबॉलिक फ़ंक्शंस हाइपरबॉलिक साइन "एरसिंह" और इतने पर हैं। जैसे ही अंक एक इकाई त्रिज्या के साथ एक चक्र बनाते हैं, बिन्दु समबाहु हाइपरबोला का सही आधा होता है। हाइपरबॉलिक फ़ंक्शंस वास्तविक तर्क लेते हैं जिसे हाइपरबालिक कोण कहा जाता है। हाइपरबॉलिक कोण का आकार इसके हाइपरबॉलिक सेक्टर का क्षेत्रफल है। हाइपरबॉलिक फ़ंक्शंस को इस क्षेत्र को कवर करने वाले दाएं त्रिकोण के पैरों के संदर्भ में परिभाषित किया जा सकता है।
अंग्रेज़ीशब्दकोश में sinh की परिभाषा
शब्दकोश में सिह की परिभाषा हाइपरबालिक साइन है; एक हाइपरबालिक फ़ंक्शन, sinh z = 1/2, अभिव्यक्ति sinh i z = i sin z, जहां I = √-1 से साइन किया गया है।
अंग्रेज़ी किताबें जो «SINH» से संबंधित हैं
निम्नलिखित ग्रंथसूची चयनों में
sinh का उपयोग पता करें।
sinh aसे संबंधित किताबें और अंग्रेज़ी साहित्य में उसके उपयोग का संदर्भ प्रदान करने वाले उनके संक्षिप्त सार।.
... + 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) ...
«SINH» पद को शामिल करने वाली समाचार सामग्रियां
इसका पता लगाएं कि राष्ट्रीय और अंतर्राष्ट्रीय प्रेस ने निम्नलिखित समाचार सामग्रियों के बारे में क्या चर्चा की है और इस संदर्भ में
sinh पद का कैसे उपयोग किया है।
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