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Mathematics 27 Online
OpenStudy (anonymous):

i am getting confused with integrating and differentiating :S how can i tell the difference and what do they find? and what is a second derivative ?

OpenStudy (yuki):

you just remember this one differentiate = finding derivative = finding the instantaneous slope usually the notation is \[d/dx (fx)\]

OpenStudy (yuki):

or \[dy/dx \]

OpenStudy (yuki):

or

OpenStudy (yuki):

y'

OpenStudy (anonymous):

i want to know about equations, not the actual graph

OpenStudy (yuki):

Integrating = anti derivative = area under the curve so it looks like\[\int\limits f(x) dx\]

OpenStudy (yuki):

double derivative or the second derivative means that you take the derivative of the derivative

OpenStudy (yuki):

so it is as same as saying \[d/dx (d/dx (f(x)))\]

OpenStudy (anonymous):

what do these things work out? gradient?

OpenStudy (anonymous):

Omg yuki, try typing all of your answer together.

OpenStudy (yuki):

the common notations are\[d^2/dx^2 (f(x))\]

OpenStudy (yuki):

or y"

OpenStudy (anonymous):

SO WHAT DO THEY WORK OUT?!?!? WHICH ONE IS THE GRADIENT ONE AND ISNT ONE OF THEM FOR THE STATIONARY POINTS?!?!? ANYONE?!?!?! pwetty pwease

OpenStudy (anonymous):

They 'work out' the slope. The derivative of an equation at a point gives you the slope of the tangent line at that point. They are also used to calculate the area under a curve.

OpenStudy (anonymous):

ok, is that the for the first or second one tho? :S

OpenStudy (anonymous):

Either. A second derivative calculates the slope of a tangent line of the first derivative.

OpenStudy (anonymous):

sorry but i dont get it so there isnt a difference?

OpenStudy (anonymous):

The second derivative is the derivative of the first derivative. The equations are different, but any derivative - 1st, 2nd, 3rd, Nth, is determining the slope of the tangent line of the (n-1)th derivative.

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