Please answer?

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1 Answer
Apr 4, 2018

#y=4-x#

Explanation:

#y=x/20(x^2-10)#
#y=x^3/20-x/2#
#y=(x^3-10x)/20#

Here, you will notice that the equation resembles some part of the equation: #x^3+10x-80=0#

SO basically, you have to think of an equation that can get you an #80# and somehow get you a #+10x#
ie #20times (some value)# gets you an #80# and #+10x#

so the line #y=4-x# will get you that

#4-x=(x^3-10x)/20#
#80-20x=x^3-10x#
#x^3+10x-80=0#