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    Proven cos4x = cos (2x+2x) cos4x = cos^ (2)2x-sin^ (2)2x cos4x = 1-sin^ (2)2x-sin^ (2)2x cos4x = 1-2sin^ (2)2x cos4x = 1-2 (2sinxcosx)^2 cos4x = 1-2 (4sin^2xcos^2x
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    See below x^2+y^2-3x-8y+18=0 (x-3 2)^2+(y-4)^2=1 4 This is the equation of a circle When the radius touches the point (1,4) it is parallel to the x axis This is because y=4 is also the y coordinate of the centre of the circle Since a tangent line to a circle is always perpendicular to the radius at the point of tangency the gradient line will be: Let m_1 be the gradient of the radius at





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