Looking for help please, I'm not sure what the question is asking?

Here is what you do.
If the question were \(\int {(16x^3 + 3x)dx}\) then
the answer would be \(4x^4+\frac{3}{2}x^2\)
because the derivative \(\dfrac{d}{dx}\left(4x^4+\frac{3}{2}x^2\right)=16x^3+3x\)
 
OK so I don't need to give an example after seeing the video above. A quick explanation might lead to a better understanding.

Integration is the reverse process of differentiation. When we differentiate we start with an expression and proceed to find its derivative. When we integrate we start with the derivative and then find the expression from which is has been derived.
 
You posted two questions. That is not the answer to either.
So what are you asking about?
I thought I had to plus the two answers I got together. The answers I got were 8x squared -5x + C and 12x squared - 6x + C
 
You posted two questions. That is not the answer to either.
So what are you asking about?

I thought I had to plus the two answers I got together. The answers I got were 8x squared -5x + C and 12x squared - 6x + C
 
I thought I had to plus the two answers I got together. The answers I got were 8x squared -5x + C and 12x squared - 6x + C
Maybe you'd better post your work. It looks like you are mixing up integration and derivative concepts.

-Dan
 
I thought I had to plus the two answers I got together. The answers I got were 8x squared -5x + C and 12x squared - 6x + C
Can you do derivatives? If so post the answer to these.
\(D_x\left(x^4+\frac{2}{3}x^3-5x \right)=~?\)
\(D_x\left(4x^3+6x \right)=~?\)
While you are learning to do these forget in bogus \(C\).
 
Can you do derivatives? If so post the answer to these.
\(D_x\left(x^4+\frac{2}{3}x^3-5x \right)=~?\)
\(D_x\left(4x^3+6x \right)=~?\)
While you are learning to do these forget in bogus \(C\).

Can you do derivatives? If so post the answer to these.
\(D_x\left(x^4+\frac{2}{3}x^3-5x \right)=~?\)
\(D_x\left(4x^3+6x \right)=~?\)
While you are learning to do these
Maybe you'd better post your work. It looks like you are mixing up integration and derivative concepts.

-Dan
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