how many such number are their which are equal to their cube but not equal to their square
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Yes, It is viable. Have a look :)
Let’s take a number ‘x'.
Now,
x=x^3
(x^3)-x=0
x(x^2-1)=0
On solving we get three values for x.
x=0 , 1, -1
Similarly, for
x=x^2
we have only two values for x.
x=0 & 1
Examining the above solution, it is luculent that x=-1 is the required number.
Apodictically it can be verified using basics of derivative and plotting a graph of these functions.
Step-by-step explanation:
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