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11 Nov 2019
a)compare the rates of growth of f(x)=x^0.1 and g(x)=ln(x) bygraphing both f and g in several viewing rectangles. When does thegraph of f finally surpass the graph of g?
b) graph the function h(x)= (ln(x))/x^0.1 in a viewing rectanglethat displays the behavior of the function as x-->infinity (xapproaches infinity)
c) find a number N such that
x>N then lnx/x^0.1<0.1
a)compare the rates of growth of f(x)=x^0.1 and g(x)=ln(x) bygraphing both f and g in several viewing rectangles. When does thegraph of f finally surpass the graph of g?
b) graph the function h(x)= (ln(x))/x^0.1 in a viewing rectanglethat displays the behavior of the function as x-->infinity (xapproaches infinity)
c) find a number N such that
x>N then lnx/x^0.1<0.1
1
answer
0
watching
61
views
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Deanna HettingerLv2
6 Apr 2019