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In exponential form, sinh^2(x)=1/4(e^2x+e^-2x-2), cosh^2(x)=1/4(e^2x+e^-2x+2). Therefore cosh^2(x)-sinh^2(x)=1/4(2-(-2))=4/4=1, as required.
Think about the point a+bi on the complex plane. Specifically, a is how far along the x (real) axis, and b is how far up the y (imaginary) axis the point is. If you draw a line connecting the origin and t...
y''=d2y/dx2, y'=dy/dx for ease of writing
First off split the full equation into th homogeneous equation and the particular function.
The homogen...
We have that the Taylor series of a function infinitely differentiable at a x = a is given by the expansion: f(x) = f(a) + f'(a)(x - a) + f''(aASAnswered by Ashwin S. • Further Mathematics tutor11325 Views
a) We know that, for a general quadratic equation that can be written as : ax2+bx+c=0, the sum of its roots (S) is equal to -b/a and the product of its roots (P...
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