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Can someone explain the obnoxious constant that shows up when solving integrals? Is this necessary when you have defined bounds?
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When you take the derivative of a function with a constant (for example, 3x + 5), the constant disappears. When you take the integral of 3, you end up with 3x+c - in order to account for any constant that may have disappeared from the original function. And no, the constant is not necessary when you have a definite integral, because you end up saying +c - c. :)
a definite integral is the result of defined bounds i think
an indefinite integral is boundless (+C).... if I recall correctly
thank you - that explains everything
Glad to help.
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