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Which of the definite integrals is bigger (top row = 2 and bottom row 1 for both) whether it is x^2 or x^3
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\[\Large \int\limits_{1}^{2}x^2 dx\]\[\Large \int\limits\limits_{1}^{2}x^3 dx\] Integral means finding the area under the curve. Which do you think has a bigger area in this graph? http://www.wolframalpha.com/input/?i=y%3Dx%5E2+and+y%3Dx%5E3+from+x%3D1+to+x%3D2
without calculation
I need to know it without calculation
That is without calculation.
Or you can use the fact that \[\Large x^3 > x^2\]as long as x>1
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