jmsdg7
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I have seen a thread with a similair title but passed up on what i want to know.
I just want somebody to explain to me why definite integration equals the area under between the function and the x axis
Ive just been through indefinite integration, then using the summation formulas in my AP calculus class, and i understand the concept of going from acceleration to velocity to position, but i don't understand how that can equal the area under a curve.
this whole question might be pointless because we haven't learned how to evaluate definite integrals yet and maybe my answer lies in that.
Any 2 cents worth is appreciated!
I just want somebody to explain to me why definite integration equals the area under between the function and the x axis
Ive just been through indefinite integration, then using the summation formulas in my AP calculus class, and i understand the concept of going from acceleration to velocity to position, but i don't understand how that can equal the area under a curve.
this whole question might be pointless because we haven't learned how to evaluate definite integrals yet and maybe my answer lies in that.
Any 2 cents worth is appreciated!