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We use the quotient rule to find dy/dt. Let u = 4t and v = (t^2 + 5). Then, u' = 4 and v' = 2t. Hence,
dy/dt = u'v - v'u / v2 = 4(t^2 + 5) - 4t x 2t / (t^2 + 5)2 = 20 - 4tJHAnswered by Jonathan H. • Maths tutor3737 Views
This question wants us to find: dh/dt. We are given: dV/dt=80π and V=4πh(h+4). The equation to use here is: dh/dt = dh/dV x dV/dt. We kn...
Since we have to differentiate a fraction, we must use the quotient rule.
The quotient rule: If y = u/v, dy/dx = (vdu/dx - udv/dx)/v2
So we must work out each of the ter...
2x + y = 7
3x - y = 8
You cannot find x and y using only one equations, but using both you can! So first you have use algebra to make both equations = y. Try this for the first equation by r...
x = 0.848,2.29
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