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cos^7x+sin^4x=1...

`cos^7x+sin^4x=1`

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Solve the equation : cos^(7)x+sin^(4)x=1

The number of real solutions of the equation : cos^(7)x + sin^(4)x = 1 in the interval [-pi,pi] is :

The real solutions of the equation cos^(7)x+sin^(4)x=1 in (-pi,pi) are ………….

The real roots of the equation cos^(7)x+sin^(4)x=1 in the interval (-pi,pi) are

The real roots of the equation cos^(7)x+sin^(4)x=1 in the interval (-pi,pi) are

Number of roots of the equation cos^(7) x + sin^(4) x =1 in the internal [0,2pi] is

Show that : int cos 7 x sin 4x dx = 1/6 cos 3x - 1/22 cos 11x + c