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Using integration by parts, we can re-write the integral of ln(x) as (xln(x) - int(x(1/x))) = x*ln(x) - x
Therefore, evaluating between 2 and 4 gives us (4ln(4) - 4) - (2KRAnswered by Kyle R. • Maths tutor3428 Views
let y=sec(x) = 1/(cos(X)) = cos(x)-1
Thus dy/dx = -1(cos(x))-2(-sinx) = sin(x)/(cos(x))2
= 1/cos(x) x sin(x)/cos(x)
=sec(x)t...
The chain rule is used when we have a function in the form f(g(x)).
For example sin(x^3). [In this case, f(x) = sin(x) and g(x) = x^3]
The chain rule says that the derivativ...
When you differentiate, you multiply by the old power and decrease the power by 1. If the expression has a constant in it, this differentiates to 0.
So the answer is 3y^(3-1) + ...
This is a simple partial fraction to solve as the denominator has already been given to you as a factorised quadratic.
Because the x terms are to the dgree 1 aka x1 we use the...
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