What are the zeros of the function #f(x) = x^2-13x-30#?

1 Answer
May 17, 2017

#15# and #-2#

Explanation:

Find a pair of factors of #30# with difference #13#.

The pair #15, 2# works in that #15*2 = 30# and #15-2=13#

Hence we find:

#x^2-13x-30 = (x-15)(x+2)#

So the zeros of #f(x)# are the zeros of #(x-15)# and #(x+2)#, namely #15# and #-2#