Find Local Minimums, and create a graph as stated in part n.
Let
f(x)=(9)/(17)x^((17)/(9))-9x^((8)/(9))
You will need a calculator for some answers in this problem. Round those answers to three decimal
places. Enter DNE if a valu(e)/(a)nswer does not exist.
a. y-intercept:
b. x\lim_(x->\infty )f(x)=
ii. \lim_(x->-\infty )f(x)=
g. Interval(s) of increase:
h. Interval(s) of decrease
i. Local maximums:
j. Local minimums: k. Concave upward interval(s): (-1,0)\cup (0,\infty )f with all the previous
information displayed on your graph.