This study presents the applications of the extended rational sine-cosine/sinh-cosh schemes to the Klein-Gordon-Zakharov equations and the (2+1)-dimensional Maccari system. Various wave solutions such as singular periodic, periodic wave, topological, topological kink-type, dark and singular soliton...
This lesson explores what the hyperbolic trig functions are, the various ways to write them, and how to identify them using graphs. Related to this Question Given sinh(x) = 3/4, then tanh(x) = ___. int_0^t \sin2(t- u) \sin 2u du ' ...
This lesson explores what the hyperbolic trig functions are, the various ways to write them, and how to identify them using graphs. Related to this Question Simplify the expressions. (a) cosh x + sinh x. (b) cosh x - sinh x. (c) sinh (ln x). (d) cosh (ln x). ...
This lesson explores what the hyperbolic trig functions are, the various ways to write them, and how to identify them using graphs. Related to this Question Find the logarithm. ln (4.70 x e^5). (Round to four decimal places as needed)...
Rewrite the following expression in terms of exponentials and simplify the result. {eq}\cosh 8x - \sinh 8x {/eq} Hyperbolic Trigonometric Function: When trigonometric functions are defined using a hyperbola instead of the unit circle, they are said to be h...
Find dy/dx and d^2 y/dx^2 if x = 3t^3 + 2, y = t^3 - t. Integral from 0 to ln 2 (cosh (3t)) / (2 + sinh (3t)) dt 1. Evaluate the integral.\int_0^{\pi/6} \ sin^3 3x \ dx A) 0 B) \frac{2}{3} C) \frac{4}{9} D) \frac{2}{9} ...
Hyperbolic Functions | Definition & Overview from Chapter 25 / Lesson 3 17K This lesson explores what the hyperbolic trig functions are, the various ways to write them, and how to identify them using graphs. Related to this...
Hyperbolic Functions | Definition & Overview from Chapter 25 / Lesson 3 17K This lesson explores what the hyperbolic trig functions are, the various ways to write them, and how to identify them using graphs. Related to this QuestionUse...
Understand trigonometric functions such as sine, cosine, and tangent. Be familiar with their mnemonic, their formula, and their graphs through the given examples. Related to this Question Show that: x \cdot x = 0 \leftrightarrow x = 0 ...
∫sinh(x)=cosh(x)+C ∫cosh(x)=sinh(x)+C Answer and Explanation:1 First, let's rewrite it as a sum: {eq}\displaystyle \int {\left( {\sin x + \sinh x} \right)} \ \mathrm{d}x = \int \sin(x) \ \mathrm{d}x + \int... ...