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This is a question taken from a core 4 paper and is a typical example of a differential equation question.
The first thing to notice about this equation is that it is "separable"...
Rearrange 1/u + 1/v = 1/f
to make u the subject of the formula. Give your answer in its simplest form.
There are a number of ways to approach this problem.
Find dy/dx where y = (x2+7)1/2=> 1/2(x2+7)-1/2 * d/dx(x2+7) By the chain rule=> 1/2(x2+7)-1/2 * 2x=>...
To work out the gradient of a function f(x), we need to differentiate it with respect to x, to give us f'(x). If x = a at a point, then the gradient of f(x) at that point is f'(a) (substitute a in plac...
Let us denote sin(nx) = u(x), where u is a function of x. The equation is now therefore f(x) =(u(x))^n.
For simplicity, we will write that as f(x) = u^n
By the chain rule, w...
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