0
What else can I help you with?
What is the formula in calculating catenary?
The general formula of a catenary is y = a*cosh(x/a) = a/2*(ex/a + e-x/a) cosh is the hyperbolic cosine function
In maths the ration sinh to cosh?
The actual value depends on the argument. The ratio sinh x / cosh x can be written as tanh x. This is analogous to the trigonometric functions.
What is the period for y-3 sin x?
y = 3 sin x The period of this function is 2 pi.
Fx1-cos7x-pi5x-pi2 at the point x pi?
(x)=(1- cosh (ix))/2
What is the period of y equals 3 sin pi x?
2
What is the formula in calculating catenary?
The general formula of a catenary is y = a*cosh(x/a) = a/2*(ex/a + e-x/a) cosh is the hyperbolic cosine function
How do you solve y equals x plus open bracket 1 over x close bracket for x in terms of y?
Let x = ea then 1/x = e-a where e is the base of natural logarithms. Then y = x + 1/x = ea + e-a So y/2 = (ea + e-a)/2 = cosh(a), the hyperbolic cosine function a = cosh-1(y/2) x= exp(cosh-1(y/2))
Write a program in C to compute expansion 1 plus Xpwr2byfact2 plus Xpwr4byfact4 Xpwr6byfact6 plus .......?
#include ...double x, y;...y = cosh (x);
When was Cosh Boy created?
Cosh Boy was created in 1953.
When did John Cosh die?
John Cosh died in 2005.
When was John Cosh born?
John Cosh was born in 1915.
When was Colby Cosh born?
Colby Cosh was born in 1971.
How tall is Ben Cosh?
Ben Cosh is 180 cm.
What are the parametric equations of a hyperbola?
x = a cosh(t)y = a sin(t)gives the right side of the hyperbola.x = -a cosh(t)y = a sin(t)gives the left side of the hyperbola.where t ranges over Rsinh(t) = (et - e-t)/2cosh(t) = (et + e-t)/2
What does graffiti COSH mean?
COSH is a graffiti artist from Rotterdam, Netherlands.
Sinh x equals -3divide5 find cosh2x?
cosh^2 x - sinh^2 x = 1 cosh x = 1+ sinh^2 x cosh x = 1+(-3/5)^2 cosh x = 1+9/25 = 34/25 cosh 2x = 2 sinh x cosh x cosh 2x = 2 (-3/5) (34/25) =-204/125
How do you find conjugate of cos z?
To find the conjugate of ( \cos z ) for a complex number ( z = x + iy ) (where ( x ) and ( y ) are real numbers), you can use the formula for the cosine of a complex argument: [ \cos z = \cos(x + iy) = \cos x \cosh y - i \sin x \sinh y. ] The conjugate of ( \cos z ) is obtained by taking the complex conjugate of the expression, resulting in: [ \overline{\cos z} = \cos x \cosh y + i \sin x \sinh y. ]
