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Equation of a circle -> (x-a)2 + (y-b)^2 = r2 where the centre = (a,b) and the radius = r
Thus using the equation above we can conclude that the centre is (2,-5)
This question might look hard but can be easily answered by breaking it down into steps and remembering a few key things. The first step is to recognise that the question is mentioning a stationary point ...
4cos2 x + 7 sinx - 7 =0 we know that sin2 + cos2 = 1 so 4(1-sin2x) + 7sinx -7 = 0 if we times out the brackets -4sin2x + 7 sinx -3 =0 4sin2JPAnswered by Jo P. • Maths tutor3436 Views
You must apply the chain rule whenever you see a function contained within another function. For example, if you were to differentiate (sin x)2 you would apply the chain rule as the sin functi...
This problem will be solved using the integration by parts method, taking the integrated function as udv which answer is uv-(integration of vdu) : u=x and dv=cos(x) so, du=dx and v=sin(x). We have, xsin(x...
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