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Expansion of (x^2 - y^2)

If f^'(x)=g(x...

Question

{ If }f^'(x)=g(x) and }g^'(x)=-f(x) for all }x and }}{f(2)=4=f^'(2) then }f^2(24)+g^2(24) is equal to

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Solution

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Similar questions

f^{'} (x) = g (x)

g^{'} (x) = - f (x)

x

f (2) = 4 = g (2)

f^{2} (24) + g^{2} (24)

f^{'} (x) = g (x)

g^{'} (x) = - f (x)

f (2) = 4 = f^{'} (2)

f^{2} (16) + g^{2} (16)

$f^{^{'}} (x) = g (x)$ and $g^{^{'}} (x) = - f (x)$ for all real x and $f (5) = 2 = f^{^{'}} (5)$ then $f^{2} (10) + g^{2} (10)$ is -

f^{'} (x) > g^{'} (x)

x

f (0) = g (0)

f (x) < g (x)

x

f^{'} (x) > g^{'} (x)

x,

f (0) = g (0),

f (x) < g (x)

n

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